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28/APRIL/2020
MATHEMATICS
NUMBER NAMES
Introduction
Numbers are used every where and especially in Maths. For example - 1, 2, 3, 4, 5....etc. A number is a mathematical tools which is used in counting.
TO DOWNLOAD AND READ YOUR DIGITAL BOOKS ON PDF YOU MUST HAVE A PDF READER INSTALLED ON YOUR MOBILE OR PC. LINK TO THE APP FOR MOBILE BELOW https://play.google.com/store/apps/details?id=com.adobe.reader&hl=en
28/APRIL/2020
NUMBER NAMES
Introduction
Numbers are used every where and especially in Maths. For example - 1, 2, 3, 4, 5....etc. A number is a mathematical tools which is used in counting.
Introduction
Numbers are used every where and especially in Maths. For example - 1, 2, 3, 4, 5....etc. A number is a mathematical tools which is used in counting.

WATCH THESE VIDEOS TO UNDERSTAND BETTER
ASSIGNMENTS
1. What is a number ?
2. Write the number names.
52 - Fifty two
132 - One hundred thirty two
3. Match the following .
87 - Seventy Five
93 - Eighty Seven
75 - Ninety three
4. Write the figure of the following.
i) Seventy seven. ii) Three. iii) Zero.
iv) Twenty. v) Thirty eight. vi) Nineteen.
vii) Ninety nine. viii) Sixty one.
29/APRIL/2020
MATHEMATICS
Expanded and Compact form of Numbers
Expanded form - When we expand a number to show the value of each digit, we are writing that number in expanded form. Writing numbers in expanded form just means that we are showing the value of each digit in the number. For example - 47 = 40 + 7
HINT
Compact form- Normal form is a way to write very large or very small numbers in a more compact form. For example - 30 + 6 = 36
WATCH THESE VIDEOS TO UNDERSTAND BETTER
Expanded and Compact form of Numbers
Expanded form - When we expand a number to show the value of each digit, we are writing that number in expanded form. Writing numbers in expanded form just means that we are showing the value of each digit in the number. For example - 47 = 40 + 7
Expanded form - When we expand a number to show the value of each digit, we are writing that number in expanded form. Writing numbers in expanded form just means that we are showing the value of each digit in the number. For example - 47 = 40 + 7
HINT
Compact form- Normal form is a way to write very large or very small numbers in a more compact form. For example - 30 + 6 = 36
WATCH THESE VIDEOS TO UNDERSTAND BETTER
ASSIGNMENTS
i) Write in expanded form.
a) 47 b) 98 c) 45 d) 62 e) 33
ii)Write in compact form.
a) 90 + 5 =. b) 80 + 3 =. c) 30 + 7 =. d)50 + 4 =. e) 70 + 2 =.
30/APRIL/2020
MATHEMATICS
Before, After and Inbetween Numbers
Before number - Before number means the predecessor which is 1 less or 1 smaller than the given number. That is if you subtract 1 from the given number, we get the predecessor of that number.
For example - The predecessor of 92 is 91 (92 - 1 = 91)
Before, After and Inbetween Numbers
Before number - Before number means the predecessor which is 1 less or 1 smaller than the given number. That is if you subtract 1 from the given number, we get the predecessor of that number.
For example - The predecessor of 92 is 91 (92 - 1 = 91)
After number - After number means the successor which is 1 more or 1 greater than the given number. That is if you add 1 to the given number we get the successor of that number.
For example - The successor of 87 is 88 (87 + 1 = 88)
In between number
i) 56 57 58 ii) 125 126 127 iii) 219 220 221
ORAL PRACTICE WITH THE HELP OF PARENTS
WATCH THESE VIDEOS TO UNDERSTAND BETTER
ORAL PRACTICE WITH THE HELP OF PARENTS

ASSIGNMENTS
1. Fill in the blanks.
a) The number before 41 is _____. b) The number after 58 is _____.
c) The number between _____ and 28. d) The number after 45 is _____.
e) The number before is _____ is 47.
2. Fill in the blanks.
a) 87 ____ 89 b) 324 _____ 326 c) 750 _____ 751
d) ____ 235 e) _____ 784 f) 450 _____.
1/MAY/2020
MATHEMATICS
Greatest and Smallest Numbers
Greatest and Smallest Numbers
Ascending Order
Numbers are said to be in ascending order when they are arranged from the smallest to the largest number.E.g. 5, 9, 13, 17 and 21 are arranged in ascending order.
Numbers are said to be in ascending order when they are arranged from the smallest to the largest number.E.g. 5, 9, 13, 17 and 21 are arranged in ascending order. |
Descending Order
Numbers are said to be in descending order when they are arranged from the largest to the smallest number.
E.g. 25, 21, 17, 13 and 9 are arranged in descending order.
To find the greatest or smallest number among the numbers, We would have to arrange the given numbers either in ascending order or descending order. If you are arranging in ascending order then the rightmost number will be greatest number and the leftmost number will be smallest number. If you are arranging in descending order then the leftmost number will be greatest number and rightmost number will be smallest number. For example - Suppose You have to find greatest and smallest number among 253, 452, 616, 325 and 463.
In ascending order - 253, 325, 452, 463, 616. Here, the leftmost number is 253 that's why the smallest number is 253 and the rightmost number is 616 that's why greatest number is 616.
In descending order: 616, 463, 452, 325, 235. Here, the rightmost number is 235 that's why the smallest number is 253 and the leftmost number is 616 that's why greatest number is 616.
ASSIGNMENTS
1. Tick ( ✓ ) the greatest number and ( × ) the smallest number in each group.
a) 312. 682. 379. 485.
b) 132. 128. 699. 235.
c) 628. 519. 987. 632.
d) 187. 927. 621. 126.
e) 162. 782. 312. 789.
2. Arrange the following numbers in ascending order.
(a) 216, 825, 916, 325, 496. (b) 425, 333, 487,.825, 716.
(b) 382, 928, 286, 135, 405. (c) 849, 840, 896, 825, 986.
3.Arrange the following numbers in descending order.
(a) 487, 968, 629, 405, 720. (b) 234, 360, 426, 747, 505.
(c) 215, 316, 480, 680, 209. (d) 712, 628, 782, 639, 750.
Numbers are said to be in descending order when they are arranged from the largest to the smallest number. E.g. 25, 21, 17, 13 and 9 are arranged in descending order. |
In ascending order - 253, 325, 452, 463, 616. Here, the leftmost number is 253 that's why the smallest number is 253 and the rightmost number is 616 that's why greatest number is 616.
In descending order: 616, 463, 452, 325, 235. Here, the rightmost number is 235 that's why the smallest number is 253 and the leftmost number is 616 that's why greatest number is 616.
ASSIGNMENTS
1. Tick ( ✓ ) the greatest number and ( × ) the smallest number in each group.
a) 312. 682. 379. 485.
b) 132. 128. 699. 235.
c) 628. 519. 987. 632.
d) 187. 927. 621. 126.
e) 162. 782. 312. 789.
2. Arrange the following numbers in ascending order.
(a) 216, 825, 916, 325, 496. (b) 425, 333, 487,.825, 716.
(b) 382, 928, 286, 135, 405. (c) 849, 840, 896, 825, 986.
3.Arrange the following numbers in descending order.
(a) 487, 968, 629, 405, 720. (b) 234, 360, 426, 747, 505.
(c) 215, 316, 480, 680, 209. (d) 712, 628, 782, 639, 750.
2/MAY/2020
MATHEMATICS
Counting Numbers
Counting Numbers
Counting numbers are the set of numbers that we use to learn how to count. 1, 2, 3, 4, 5, and so on. They are also called natural numbers. The number which is one more than 99 is hundred.
NUMBERS ON AN ABACUS
An abacus has rod named as O, T, H from right to left. O stands for ones , T stands for tens and H stands for hundreds. We place beads on more than 9 beads.
The above example is of an abacus. In the above example 6 beads are in H, 4 beads are in T and 3 beads are in O. That means it represents 643(Six hundred forty seven). An abacus will help us to learn about counting numbers beyond 99.
WATCH THESE VIDEOS TO UNDERSTAND BETTER
ASSIGNMENTS
1. Write the names of the following numbers.
a) 342 b) 590 c) 432 d) 168 e) 962
2. Represent the following in an Abacus.
a) 503 b) 431. c) 608 d) 295 e) 558
Counting numbers are the set of numbers that we use to learn how to count. 1, 2, 3, 4, 5, and so on. They are also called natural numbers. The number which is one more than 99 is hundred.
NUMBERS ON AN ABACUS
An abacus has rod named as O, T, H from right to left. O stands for ones , T stands for tens and H stands for hundreds. We place beads on more than 9 beads.
WATCH THESE VIDEOS TO UNDERSTAND BETTER
1. Write the names of the following numbers.
4/MAY/2020
MATHEMATICS
Missing Numbers
Missing numbers are the numbers that are missing in a series of numbers. They have similar differences among them. To find Missing Numbers you will have to look for similar changes between the series of numbers and filling in the missing one.
Example:
101
102
_?_
104
_?_
106
Working:
Count forward from 101 to 106 to find out the Missing Numbers
Answer:
101
102
103
104
105
106
Copy the chart given below in your OCB exercise book and fill in the Missing Numbers.
FOR BETTER UNDERSTANDING WATCH THIS VIDEO
ASSIGNMENT
1. Write the missing numbers as directed in the blanks. The first one has been done for you.
Question A:
541
543
_?_
547
_?_
551
_?_
555
_?_
559
Working:
Count in twos to find out the Missing Numbers
Answer:
541
543
545
547
549
551
553
555
557
559
Question B:
875
_?_
_?_
890
_?_
900
_?_
910
915
920
Working:
Count in fives to find out the Missing Numbers
Answer:
875
___
___
890
___
900
___
910
915
920
Question C:
211
212
_?_
214
_?_
216
217
_?_
219
220
Working:
Count forward from 211 to 219 to find out the Missing Numbers
Answer:
211
212
___
214
___
216
217
___
219
220
Question D:
440
_?_
_?_
437
_?_
435
_?_
_?_
432
431
Working:
Count in reverse (backwards) to find out the Missing Numbers
Answer:
440
___
___
437
___
435
___
___
432
431
Question E:
770
_?_
_?_
800
810
_?_
830
_?_
850
860
Working:
Count in tens to find out the Missing Numbers
Answer:
770
___
___
800
810
___
830
___
850
860
5/MAY/2020
MATHEMATICS
Missing Numbers
Missing numbers are the numbers that are missing in a series of numbers. They have similar differences among them. To find Missing Numbers you will have to look for similar changes between the series of numbers and filling in the missing one.
Example:
|
101
|
102
|
_?_
|
104
|
_?_
|
106
|
Working:
|
Count forward from 101 to 106 to find out the Missing Numbers
| |||||
Answer:
|
101
|
102
|
103
|
104
|
105
|
106
|
FOR BETTER UNDERSTANDING WATCH THIS VIDEO
ASSIGNMENT
1. Write the missing numbers as directed in the blanks. The first one has been done for you.
Question A:
|
541
|
543
|
_?_
|
547
|
_?_
|
551
|
_?_
|
555
|
_?_
|
559
|
Working:
|
Count in twos to find out the Missing Numbers
| |||||||||
Answer:
|
541
|
543
|
545
|
547
|
549
|
551
|
553
|
555
|
557
|
559
|
Question B: |
875
|
_?_
|
_?_
|
890
|
_?_
|
900
|
_?_
|
910
|
915
|
920
|
Working:
|
Count in fives to find out the Missing Numbers
| |||||||||
Answer:
|
875
|
___
|
___
|
890
|
___
|
900
|
___
|
910
|
915
|
920
|
Question C:
|
211
|
212
|
_?_
|
214
|
_?_
|
216
|
217
|
_?_
|
219
|
220
|
Working:
|
Count forward from 211 to 219 to find out the Missing Numbers
| |||||||||
Answer:
|
211
|
212
|
___
|
214
|
___
|
216
|
217
|
___
|
219
|
220
|
Question D:
|
440
|
_?_
|
_?_
|
437
|
_?_
|
435
|
_?_
|
_?_
|
432
|
431
|
Working:
|
Count in reverse (backwards) to find out the Missing Numbers
| |||||||||
Answer:
|
440
|
___
|
___
|
437
|
___
|
435
|
___
|
___
|
432
|
431
|
Question E:
|
770
|
_?_
|
_?_
|
800
|
810
|
_?_
|
830
|
_?_
|
850
|
860
|
Working:
|
Count in tens to find out the Missing Numbers
| |||||||||
Answer:
|
770
|
___
|
___
|
800
|
810
|
___
|
830
|
___
|
850
|
860
|
5/MAY/2020
MATHEMATICS
MATHEMATICS
Comparing Numbers
To compare two numbers means to find whether;-
1) One number is greater than another number. (>)
2) One number is less than another number. (<)
3) One number is equal to another number. (=)
If the number on the left is greater than the number on the right, we put the (greater than) '>' sign.
If the number on the left is smaller than the number on the right, we put the (less than) '<' sign.
Here, 839 has 3 digits and 97 has 2 digits.
So, 839 > 97.
EXAMPLE : Compare 546 and 731.
Compare 5 and 7 ; 5 < 7.
So, 546 < 731.
Now watch this video....
ASSIGNMENT
1. Put the correct sign > ( greater than), < ( less than) and = ( equal to).
(a) 100___121. (b) 555___558. (c) 580___579. (d) 980___980.
(e) 900___900. (f) 763___760. (g) 236___49. (h) 809___809.
(i) 459___464. (j) 674____690.
6/MAY/2020
Comparing Numbers
To compare two numbers means to find whether;-
EXAMPLE : Compare 546 and 731.
To compare two numbers means to find whether;-
1) One number is greater than another number. (>)
2) One number is less than another number. (<)
3) One number is equal to another number. (=)
If the number on the left is greater than the number on the right, we put the (greater than) '>' sign.
2) One number is less than another number. (<)
3) One number is equal to another number. (=)
If the number on the left is greater than the number on the right, we put the (greater than) '>' sign.
If the number on the left is smaller than the number on the right, we put the (less than) '<' sign.
Here, 839 has 3 digits and 97 has 2 digits.
So, 839 > 97.
EXAMPLE : Compare 546 and 731.
Compare 5 and 7 ; 5 < 7.
So, 546 < 731.
So, 546 < 731.
Now watch this video....
ASSIGNMENT
1. Put the correct sign > ( greater than), < ( less than) and = ( equal to).
(a) 100___121. (b) 555___558. (c) 580___579. (d) 980___980.
(e) 900___900. (f) 763___760. (g) 236___49. (h) 809___809.
(i) 459___464. (j) 674____690.
6/MAY/2020
MATHEMATICS
MATHEMATICS
Place Value
The place value of a digit in a number depends upon its place or position. In Maths, every digit in a number has a place value.

EXAMPLE 1.Write the place value of all the digits in 374.
H
T
O
3
7
4
There are 3 hundreds in the above number. So, the place value of the digit 3 is 3 × 100 = 300.
There are 7 tens in the above number. So, the place value of the digit 7 is 7 × 10 = 70.
There are 4 ones in the above number. So, the place value of the digit 4 is 4 × 1 = 4.
EXAMPLE : 2. See the place value of the digit 4 in a), b) and c) below.
a) 452 4 hundreds = 4 × 100 = 400.
b) 347 4 tens. = 4 × 10 = 40.
c) 234 4 ones. = 4 × 1 = 4.
REMEMBER: The place value of zero is always zero.
Now watch this video...
ASSIGNMENT
Write the place value of the circled digit in each of the following.
Place Value
The place value of a digit in a number depends upon its place or position. In Maths, every digit in a number has a place value.


EXAMPLE 1.Write the place value of all the digits in 374.
There are 3 hundreds in the above number. So, the place value of the digit 3 is 3 × 100 = 300.
H
|
T
|
O
|
3
|
7
|
4
|
There are 7 tens in the above number. So, the place value of the digit 7 is 7 × 10 = 70.
There are 4 ones in the above number. So, the place value of the digit 4 is 4 × 1 = 4.
EXAMPLE : 2. See the place value of the digit 4 in a), b) and c) below.
a) 452 4 hundreds = 4 × 100 = 400.
b) 347 4 tens. = 4 × 10 = 40.
c) 234 4 ones. = 4 × 1 = 4.
REMEMBER: The place value of zero is always zero.
a) 452 4 hundreds = 4 × 100 = 400.
b) 347 4 tens. = 4 × 10 = 40.
c) 234 4 ones. = 4 × 1 = 4.
REMEMBER: The place value of zero is always zero.
Now watch this video...
ASSIGNMENT
Write the place value of the circled digit in each of the following.
7/MAY/2020
MATHEMATICS
MATHEMATICS
Face Value
The face value of a digit in a number is equal to the digit itself. The face value does not depend upon the place or position of a digit in the number.
EXAMPLE 1 : Consider the numbers 698 and 263.
The face value of 6 hundreds in 698 is 6 and the face value of 6 tens in 263 is also 6.
EXAMPLE 2 : Write the face value and place value of all the digits in the number 574. Digit. Face Value. Place Value.
5 5 5 × 100 = 500.
7 7 7 × 10 = 70.
4 4 4 × 1 = 4
Now watch this video...
ASSIGNMENT
1.Write the face value of the circled digits in the following cases.
2 . Fill in the blanks.
(a) In 735, the place value of 7 is ____ and the face value of 7 is ____.
(b) In 582, the place value of 8 is ____ and the face value of 8 is ____.
(c) In 678, the place value of 7 is ____ and the face value of 7 is ____.
(d) In 456, the place value of 5 is ____ and the face value of 5 is ____.
(e) In 749, the place value of 9 is ____ and the face value of 9 is ____.
Face Value
EXAMPLE 2 : Write the face value and place value of all the digits in the number 574. Digit. Face Value. Place Value.
5 5 5 × 100 = 500.
7 7 7 × 10 = 70.
4 4 4 × 1 = 4
Now watch this video...
ASSIGNMENT
1.Write the face value of the circled digits in the following cases.
2 . Fill in the blanks.
(a) In 735, the place value of 7 is ____ and the face value of 7 is ____.
The face value of a digit in a number is equal to the digit itself. The face value does not depend upon the place or position of a digit in the number.
EXAMPLE 1 : Consider the numbers 698 and 263.
The face value of 6 hundreds in 698 is 6 and the face value of 6 tens in 263 is also 6.
EXAMPLE 2 : Write the face value and place value of all the digits in the number 574. Digit. Face Value. Place Value.
5 5 5 × 100 = 500.
7 7 7 × 10 = 70.
4 4 4 × 1 = 4
Now watch this video...
ASSIGNMENT
2 . Fill in the blanks.
(b) In 582, the place value of 8 is ____ and the face value of 8 is ____.
(c) In 678, the place value of 7 is ____ and the face value of 7 is ____.
(d) In 456, the place value of 5 is ____ and the face value of 5 is ____.
(e) In 749, the place value of 9 is ____ and the face value of 9 is ____.
8/MAY/2020
MATHEMATICS
MATHEMATICS
Compact Form
To write an expanded number in compact form we arrange the number under hundreds, tens, and ones columns and write the extreme left digits each term.
EXAMPLE 1 : Write the standard form of 900 + 8.
9 hundreds + 0 tens + 8 ones = 900 + 00 + 8 = 908
EXAMPLE 2 : Write the standard form of 600 + 90.
6 hundreds + 9 tens + 0 ones = 600 + 90 + = 690
FOR BETTER UNDERSTANDING WATCH THE VIDEO
ASSIGNMENT
1. Write the numbers in the compact form.
(a) 400 + 50 + 7 =
(b) 600 + 7 =
(c) 100 + 20 + 4 =
(d) 800 + 90 + 5 =
(e) 700 + 40 =
2. Write the following in the standard form.
(a) 8 hundreds + 7 tens + 3 ones = 873
(b) 7 hundreds + 8 tens + 9 ones =
(c) 2 hundreds + 5 tens + 7 ones =
(d) 4 hundreds + 6 tens + 3 ones =
(e) 5 hundreds + 0 tens + 6 ones =
Compact Form
To write an expanded number in compact form we arrange the number under hundreds, tens, and ones columns and write the extreme left digits each term.
EXAMPLE 1 : Write the standard form of 900 + 8.
9 hundreds + 0 tens + 8 ones = 900 + 00 + 8 = 908
EXAMPLE 2 : Write the standard form of 600 + 90.
6 hundreds + 9 tens + 0 ones = 600 + 90 + = 690
FOR BETTER UNDERSTANDING WATCH THE VIDEO
ASSIGNMENT
1. Write the numbers in the compact form.
(a) 400 + 50 + 7 =
(b) 600 + 7 =
(c) 100 + 20 + 4 =
(d) 800 + 90 + 5 =
(e) 700 + 40 =
2. Write the following in the standard form.
(a) 8 hundreds + 7 tens + 3 ones = 873
(b) 7 hundreds + 8 tens + 9 ones =
(c) 2 hundreds + 5 tens + 7 ones =
(d) 4 hundreds + 6 tens + 3 ones =
(e) 5 hundreds + 0 tens + 6 ones =
To write an expanded number in compact form we arrange the number under hundreds, tens, and ones columns and write the extreme left digits each term.
EXAMPLE 1 : Write the standard form of 900 + 8.
9 hundreds + 0 tens + 8 ones = 900 + 00 + 8 = 908
EXAMPLE 2 : Write the standard form of 600 + 90.
6 hundreds + 9 tens + 0 ones = 600 + 90 + = 690
FOR BETTER UNDERSTANDING WATCH THE VIDEO
ASSIGNMENT
1. Write the numbers in the compact form.
(a) 400 + 50 + 7 =
(b) 600 + 7 =
(c) 100 + 20 + 4 =
(d) 800 + 90 + 5 =
(e) 700 + 40 =
2. Write the following in the standard form.
(a) 8 hundreds + 7 tens + 3 ones = 873
(b) 7 hundreds + 8 tens + 9 ones =
(c) 2 hundreds + 5 tens + 7 ones =
(d) 4 hundreds + 6 tens + 3 ones =
(e) 5 hundreds + 0 tens + 6 ones =
9/MAY/2020
MATHEMATICS
MATHEMATICS
Expanded Form
We have already learnt about the expanded form of two-digit numbers. Let us now learn about three digits numbers and their expanded form.
100 is the smallest three-digit number
999 is the greatest three-digit number
Now watch this video....EXAMPLE 1
Consider the number 742.
We know that 742 = 7 hundreds + 4 tens + 2 ones.
Writing the place values of the digits, we get,
7 Hundreds = 700
4 Tens. = 40
2 Ones. = 2
Thus, the expanded form of 742 is as shown below.
742 = 700 + 40 + 2.
EXPANDED FORM OF A THREE DIGIT NUMBER CONTAINING ZERO
EXAMPLE 2
Consider the number 302.
302 = 3 hundreds + 0 tens + 2 ones.
Writing the place value of the digits, we get,
3 hundred = 300.
0 tens. = 0.
2 ones. = 2.
Thus, the expanded form of 302 is as shown below.
302 = 300 + 0 + 2 or 302 = 300 + 2.
ASSIGNMENT
Write the expanded forms of the following in your OBC exercise books.
(a) 204 = 200 + 0 + 4.
(b) 310 =
(c) 452 =
(d) 682 =
(e) 925 =
(f) 516 =
(g) 144 =
(h) 509 =
Expanded Form
We have already learnt about the expanded form of two-digit numbers. Let us now learn about three digits numbers and their expanded form.
Consider the number 742.
We know that 742 = 7 hundreds + 4 tens + 2 ones.
Writing the place values of the digits, we get,
7 Hundreds = 700
4 Tens. = 40
2 Ones. = 2
Thus, the expanded form of 742 is as shown below.
742 = 700 + 40 + 2.
EXPANDED FORM OF A THREE DIGIT NUMBER CONTAINING ZERO
EXAMPLE 2
Consider the number 302.
302 = 3 hundreds + 0 tens + 2 ones.
Writing the place value of the digits, we get,
3 hundred = 300.
0 tens. = 0.
2 ones. = 2.
Thus, the expanded form of 302 is as shown below.
302 = 300 + 0 + 2 or 302 = 300 + 2.
ASSIGNMENT
Write the expanded forms of the following in your OBC exercise books.
(a) 204 = 200 + 0 + 4.
(b) 310 =
(c) 452 =
(d) 682 =
(e) 925 =
(f) 516 =
(g) 144 =
(h) 509 =
We have already learnt about the expanded form of two-digit numbers. Let us now learn about three digits numbers and their expanded form.
100 is the smallest three-digit number
999 is the greatest three-digit number
Now watch this video....EXAMPLE 1Consider the number 742.
We know that 742 = 7 hundreds + 4 tens + 2 ones.
Writing the place values of the digits, we get,
7 Hundreds = 700
4 Tens. = 40
2 Ones. = 2
Thus, the expanded form of 742 is as shown below.
742 = 700 + 40 + 2.
EXPANDED FORM OF A THREE DIGIT NUMBER CONTAINING ZERO
EXAMPLE 2
Consider the number 302.
302 = 3 hundreds + 0 tens + 2 ones.
Writing the place value of the digits, we get,
3 hundred = 300.
0 tens. = 0.
2 ones. = 2.
Thus, the expanded form of 302 is as shown below.
302 = 300 + 0 + 2 or 302 = 300 + 2.
ASSIGNMENT
Write the expanded forms of the following in your OBC exercise books.
(a) 204 = 200 + 0 + 4.
(b) 310 =
(c) 452 =
(d) 682 =
(e) 925 =
(f) 516 =
(g) 144 =
(h) 509 =
11/MAY/2020
MATHEMATICS
MATHEMATICS
Addition
Addition is when you add two numbers or more and make a bigger number. The sign of addition is '+' ( plus ). The answer we get after adding is called the sum.
PROPERTIES OF ADDITION
1. The sum obtained upon addition of 2 or more numbers remains the same even after changing their order.
EXAMPLE : 22 + 33 = 55 OR 33 + 22 = 55
2. The sum obtained after adding 0 to any number is the number itself.
EXAMPLE : i) 48 + 0 = 48 ii) 56 + 0 = 56
3. The sum obtained after adding 1 to any number is the next number, also called the successor of that number.
EXAMPLE : i) 57 + 1 = 58 ii) 75 + 1 = 76
ASSIGNMENT
1. By actual calculation, prove that the sum of the following remains same after reversing the order.
(a) 32 + 45 (b) 95 + 21 (c) 125 + 3 (d) 29 + 39
2. Add the following.
(a) 83 + 0 (b) 94 + 0 (c) 21 + 0 (d) 45 + 0
3. Find the successors of the following.
(a) 25 (b) 39 (c) 123 (d) 145.
Addition
Addition is when you add two numbers or more and make a bigger number. The sign of addition is '+' ( plus ). The answer we get after adding is called the sum.
PROPERTIES OF ADDITION
1. The sum obtained upon addition of 2 or more numbers remains the same even after changing their order.
EXAMPLE : 22 + 33 = 55 OR 33 + 22 = 55
2. The sum obtained after adding 0 to any number is the number itself.
EXAMPLE : i) 48 + 0 = 48 ii) 56 + 0 = 56
3. The sum obtained after adding 1 to any number is the next number, also called the successor of that number.
EXAMPLE : i) 57 + 1 = 58 ii) 75 + 1 = 76
ASSIGNMENT
1. By actual calculation, prove that the sum of the following remains same after reversing the order.
(a) 32 + 45 (b) 95 + 21 (c) 125 + 3 (d) 29 + 39
2. Add the following.
(a) 83 + 0 (b) 94 + 0 (c) 21 + 0 (d) 45 + 0
3. Find the successors of the following.
(a) 25 (b) 39 (c) 123 (d) 145.
Addition is when you add two numbers or more and make a bigger number. The sign of addition is '+' ( plus ). The answer we get after adding is called the sum.
PROPERTIES OF ADDITION
1. The sum obtained upon addition of 2 or more numbers remains the same even after changing their order.
EXAMPLE : 22 + 33 = 55 OR 33 + 22 = 55
2. The sum obtained after adding 0 to any number is the number itself.
EXAMPLE : i) 48 + 0 = 48 ii) 56 + 0 = 56
3. The sum obtained after adding 1 to any number is the next number, also called the successor of that number.
EXAMPLE : i) 57 + 1 = 58 ii) 75 + 1 = 76
ASSIGNMENT
1. By actual calculation, prove that the sum of the following remains same after reversing the order.
(a) 32 + 45 (b) 95 + 21 (c) 125 + 3 (d) 29 + 39
2. Add the following.
(a) 83 + 0 (b) 94 + 0 (c) 21 + 0 (d) 45 + 0
3. Find the successors of the following.
(a) 25 (b) 39 (c) 123 (d) 145.
12/MAY/2020
MATHEMATICS
Addition of two Digit Numbers using column method
MATHEMATICS
Addition of two Digit Numbers using column method
To add two digit numbers using column method, First arrange the numbers vertically so that the tens' place digits and ones' place digits are lined up which means in simple one number should be written above the other number. Draw a line under the bottom number.
For example: Addition of 57 and 16.
Now watch this video....
ASSIGNMENT
i) Do the given questions in OCB Notebook.
13/MAY/2020
To add two digit numbers using column method, First arrange the numbers vertically so that the tens' place digits and ones' place digits are lined up which means in simple one number should be written above the other number. Draw a line under the bottom number.
For example: Addition of 57 and 16.
Now watch this video....
ASSIGNMENT
i) Do the given questions in OCB Notebook.
MATHEMATICS
MATHEMATICS
Adding using regrouping Ones into Tens and Ones
In addition, if the sum at the ones place is ten or more, we regroup the ones in such a way that ten ones are carried to the tens place as one ten and we write the remaining ones at the ones place.
For example: 13 ones = 10 ones + 3 ones.
On regrouping the ones , we can write it as, 1 ten + 3 ones = 13
EXAMPLE : Regroup 4 tens and 11 ones
4 tens and 11 ones
= 4 tens + 10 ones + 1 one.
= 4 tens + 1 ten + 1 one.
= 5 tens + 1 one = 51
Now watch this video....
Adding using regrouping Ones into Tens and Ones
In addition, if the sum at the ones place is ten or more, we regroup the ones in such a way that ten ones are carried to the tens place as one ten and we write the remaining ones at the ones place.
For example: 13 ones = 10 ones + 3 ones.
On regrouping the ones , we can write it as, 1 ten + 3 ones = 13
EXAMPLE : Regroup 4 tens and 11 ones
4 tens and 11 ones
= 4 tens + 10 ones + 1 one.
= 4 tens + 1 ten + 1 one.
= 5 tens + 1 one = 51
Now watch this video....
In addition, if the sum at the ones place is ten or more, we regroup the ones in such a way that ten ones are carried to the tens place as one ten and we write the remaining ones at the ones place.
For example: 13 ones = 10 ones + 3 ones.
On regrouping the ones , we can write it as, 1 ten + 3 ones = 13
EXAMPLE : Regroup 4 tens and 11 ones
4 tens and 11 ones
= 4 tens + 10 ones + 1 one.
= 4 tens + 1 ten + 1 one.
= 5 tens + 1 one = 51
Now watch this video....
ASSIGNMENT
1. Do the given sums in OCB Notebook.
i) 2 tens 5 ones + 5 tens 3 ones
ii) 12 tens 8 ones + 8 tens 7 ones
iii) 15 tens 4 ones + 12 tens 6 ones
iv) 9 tens 13 ones + 7 tens 2 ones
v) 25 tens 9 ones + 23 tens 8 ones
ASSIGNMENT
1. Do the given sums in OCB Notebook.
i) 2 tens 5 ones + 5 tens 3 ones
ii) 12 tens 8 ones + 8 tens 7 ones
iii) 15 tens 4 ones + 12 tens 6 ones
iv) 9 tens 13 ones + 7 tens 2 ones
v) 25 tens 9 ones + 23 tens 8 ones
1. Do the given sums in OCB Notebook.
i) 2 tens 5 ones + 5 tens 3 ones
ii) 12 tens 8 ones + 8 tens 7 ones
iii) 15 tens 4 ones + 12 tens 6 ones
iv) 9 tens 13 ones + 7 tens 2 ones
v) 25 tens 9 ones + 23 tens 8 ones
14/MAY/2020
MATHEMATICS
MATHEMATICS
Addition of two digit numbers(carry over)
You have been already explained in the previous classes how to add two digit numbers. Here, we are going learn how to add two digit three numbers using column method.
EXAMPLE : Add 67 , 21 and 13.
METHOD: First, we will arrange the numbers in column.
1
Tens Ones
6 7
2 1
1 3
10 1
Step 1 : Add the ones together.
7 ones + 1 ones + 3 ones = 11 ones = 10 ones + 1 one = 1 ten + 1 one Write 1 under ones column and carry over 1 ten to the tens column.
Step 2 : Add the tens together including the carry over.
6 tens + 2 tens + 1 ten + 1 ten ( carry over ) = 10 tens
ASSIGNMENT
1. Find the sum.
Addition of two digit numbers(carry over)
You have been already explained in the previous classes how to add two digit numbers. Here, we are going learn how to add two digit three numbers using column method.
EXAMPLE : Add 67 , 21 and 13.
METHOD: First, we will arrange the numbers in column.
1
Tens Ones
6 7
2 1
1 3
10 1
Step 1 : Add the ones together.
7 ones + 1 ones + 3 ones = 11 ones = 10 ones + 1 one = 1 ten + 1 one Write 1 under ones column and carry over 1 ten to the tens column.
Step 2 : Add the tens together including the carry over.
6 tens + 2 tens + 1 ten + 1 ten ( carry over ) = 10 tens
ASSIGNMENT
1. Find the sum.
You have been already explained in the previous classes how to add two digit numbers. Here, we are going learn how to add two digit three numbers using column method.
EXAMPLE : Add 67 , 21 and 13.
METHOD: First, we will arrange the numbers in column.
1
Tens Ones
6 7
2 1
1 3
10 1
Step 1 : Add the ones together.
7 ones + 1 ones + 3 ones = 11 ones = 10 ones + 1 one = 1 ten + 1 one Write 1 under ones column and carry over 1 ten to the tens column.
Step 2 : Add the tens together including the carry over.
6 tens + 2 tens + 1 ten + 1 ten ( carry over ) = 10 tens
ASSIGNMENT
1. Find the sum.
15/MAY/2020
MATHEMATICS
MATHEMATICS
Addition of three digit numbers.
You have been already explained in the previous classes how to add two digit numbers. Here, we are going to learn how to add three digit numbers using column method.
EXAMPLE : Add 231 , 342 and 425.
METHOD: First, we will arrange the numbers in column.
Hundreds Tens Ones
2 3 1
3 4 2
4 2 5
9 9 8.
Step 1 : Add the ones together.
1 one + 2 ones + 5 ones = 8 ones
Step 2 : Add the tens together.
3 tens + 4 tens + 2 tens = 9 tens
Step 3 : Add hundreds digits together.
2 hundreds + 3 hundreds + 4 hundreds = 9 hundreds
ASSIGNMENT
1. Find the sum.
Addition of three digit numbers.
You have been already explained in the previous classes how to add two digit numbers. Here, we are going to learn how to add three digit numbers using column method.
EXAMPLE : Add 231 , 342 and 425.
METHOD: First, we will arrange the numbers in column.
Hundreds Tens Ones
2 3 1
3 4 2
4 2 5
9 9 8.
Step 1 : Add the ones together.
1 one + 2 ones + 5 ones = 8 ones
Step 2 : Add the tens together.
3 tens + 4 tens + 2 tens = 9 tens
Step 3 : Add hundreds digits together.
2 hundreds + 3 hundreds + 4 hundreds = 9 hundreds
ASSIGNMENT
1. Find the sum.
16/MAY/2020
MATHEMATICS
MATHEMATICS
18/MAY/2020
MATHEMATICS
MATHEMATICS
Word Problem on Addition
Read the problem carefully. Study what is given and what is asked for. Write the steps clearly and then solve the problem.
EXAMPLE 1 : A shopkeeper sold 221 books on the first day, 195 books on the second day and 129 books on the third day. How many books did he sell altogether?
SOLUTION : What is given in the problem? Number of books sold by a shopkeeper. What are we asked to find out? Total number of books the shopkeeper sold on three days. How can we find this
out ? By addition.
Books sold on the first day = 221.
Books sold on the second day = 195.
Books sold on the third day = 129.
Total number of books sold = 545.
Altogether 545 books were sold.
ASSIGNMENT.
Q.no. 1. There are 27 girls and 35 boys in a class. How many students are there in the class?
Q.no. 2. Amita got 75 marks in Hindi written exam and 19 marks in Hindi oral exam. Find the total marks in Hindi ?
Q.no. 3. There were 350 people in one train and 756 people in another. How many people were there in both trains?
Q.no 4. In a factory, 256 male and 412 female workers are working. Find the total number of workers in the factory.
Word Problem on Addition
Read the problem carefully. Study what is given and what is asked for. Write the steps clearly and then solve the problem.
EXAMPLE 1 : A shopkeeper sold 221 books on the first day, 195 books on the second day and 129 books on the third day. How many books did he sell altogether?
SOLUTION : What is given in the problem? Number of books sold by a shopkeeper. What are we asked to find out? Total number of books the shopkeeper sold on three days. How can we find this
out ? By addition.
Books sold on the first day = 221.
Books sold on the second day = 195.
Books sold on the third day = 129.
Total number of books sold = 545.
Altogether 545 books were sold.
ASSIGNMENT.
Q.no. 1. There are 27 girls and 35 boys in a class. How many students are there in the class?
Q.no. 2. Amita got 75 marks in Hindi written exam and 19 marks in Hindi oral exam. Find the total marks in Hindi ?
Q.no. 3. There were 350 people in one train and 756 people in another. How many people were there in both trains?
Q.no 4. In a factory, 256 male and 412 female workers are working. Find the total number of workers in the factory.
Read the problem carefully. Study what is given and what is asked for. Write the steps clearly and then solve the problem.
EXAMPLE 1 : A shopkeeper sold 221 books on the first day, 195 books on the second day and 129 books on the third day. How many books did he sell altogether?
SOLUTION : What is given in the problem? Number of books sold by a shopkeeper. What are we asked to find out? Total number of books the shopkeeper sold on three days. How can we find this
out ? By addition.
Books sold on the first day = 221.
Books sold on the second day = 195.
Books sold on the third day = 129.
Total number of books sold = 545.
Altogether 545 books were sold.
ASSIGNMENT.
Q.no. 1. There are 27 girls and 35 boys in a class. How many students are there in the class?
Q.no. 2. Amita got 75 marks in Hindi written exam and 19 marks in Hindi oral exam. Find the total marks in Hindi ?
Q.no. 3. There were 350 people in one train and 756 people in another. How many people were there in both trains?
Q.no 4. In a factory, 256 male and 412 female workers are working. Find the total number of workers in the factory.
19/MAY/2020
MATHEMATICS
MATHEMATICS
Read the problems carefully maybe even a second time to understand it clearly.
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
Question: 40 men, 48 women and 23 children live in a building. How many people live there altogether ?
Number of men
=
40
Number of women
=
48
Number of children
=
23
Hence, the total number of people living in the building
=
No. of men
+
No. of women
+
No. of children
=
40
+
48
+
23
=
111
Therefore, 111 people live in the building.
ASSIGNMENT.
Solve the following problems in your OCB-mathematics notebook.
1) At a meeting there were 569 men and 356 women. How many people were at the meeting?
2) In a stationary shop, there are 184 black pens, 232 red pens and 325 blue pens. How many pens are there in the shop?
3) In a cricket match, a team scored 256 runs in the first inning and 379 in the second inning. How many runs in all were scored by the team?
4) There are 288 apples in one basket and 174 apples in another basket. How many apples are there in both baskets?
Read the problems carefully maybe even a second time to understand it clearly.
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
Question: 40 men, 48 women and 23 children live in a building. How many people live there altogether ?
Therefore, 111 people live in the building.
ASSIGNMENT.
Solve the following problems in your OCB-mathematics notebook.
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
Question: 40 men, 48 women and 23 children live in a building. How many people live there altogether ?
Number of men
|
=
|
40
| ||||
Number of women
|
=
|
48
| ||||
Number of children
|
=
|
23
| ||||
Hence, the total number of people living in the building
| ||||||
=
|
No. of men
|
+
|
No. of women
|
+
|
No. of children
| |
=
|
40
|
+
|
48
|
+
|
23
| |
=
|
111
|
ASSIGNMENT.
Solve the following problems in your OCB-mathematics notebook.
1) At a meeting there were 569 men and 356 women. How many people were at the meeting?
2) In a stationary shop, there are 184 black pens, 232 red pens and 325 blue pens. How many pens are there in the shop?
3) In a cricket match, a team scored 256 runs in the first inning and 379 in the second inning. How many runs in all were scored by the team?
4) There are 288 apples in one basket and 174 apples in another basket. How many apples are there in both baskets?
20/MAY/2020
MATHEMATICS
Self Assessment Test
Answer the following questions in your OCB-Mathematics notebook.
1. Write in words.
i) 234 ii) 507 iii) 444 iv) 978 v) 312
2. Write in Numerals.
i) Seven hundred seventy seven
ii) One thousand three hundred forty
iii) Five hundred sixty five.
iv) Eight hundred five
v) One hundred eighty seven
3. Fill in the blanks.
i) The number before 41 is ________.
ii) The number after 58 is ________.
iii) The number before _______ is 47.
iv) The number after _______ is 16.
v) 27 is in between _______ and 28.
4. Arrange the following numbers in descending order (big to small). One has been done for you.
i) 382, 928, 286, 135, 405
Ans: 928, 405, 382, 286, 135
ii) 849, 840, 896, 825, 986.
iii) 487, 968, 629, 405, 720
iv) 215, 316, 480, 680, 209
v) 712, 628, 782, 639, 750
MATHEMATICS
Self Assessment Test
Answer the following questions in your OCB-Mathematics notebook.
1. Write in words.
i) 234 ii) 507 iii) 444 iv) 978 v) 312
2. Write in Numerals.
i) Seven hundred seventy seven
ii) One thousand three hundred forty
iii) Five hundred sixty five.
iv) Eight hundred five
v) One hundred eighty seven
3. Fill in the blanks.
i) The number before 41 is ________.
ii) The number after 58 is ________.
iii) The number before _______ is 47.
iv) The number after _______ is 16.
v) 27 is in between _______ and 28.
4. Arrange the following numbers in descending order (big to small). One has been done for you.
i) 382, 928, 286, 135, 405
Ans: 928, 405, 382, 286, 135
ii) 849, 840, 896, 825, 986.
iii) 487, 968, 629, 405, 720
iv) 215, 316, 480, 680, 209
v) 712, 628, 782, 639, 750
21/MAY/2020
MATHEMATICS
MATHEMATICS
Self Assessment Test
Answer the following questions in your OCB-Mathematics notebook.
1. Put the correct sign >(greater than), <(less than) or =(equal to).
a) 580 _____ 579
b) 763 _____ 760
c) 674 _____ 690
d) 236 _____ 236
e) 575 _____ 557
2. Write the place value of the highlighted digits. One has been done for you.
a) 2 7 8 = 7 tens = 7 x 10 = 70
b) 3 4 7
c) 8 7 1
d) 9 0 4
e) 2 1 6
3. Write the expanded forms of the following. One has been done for you.
a) 452 = 400 + 50 + 2
b) 516 =
c) 509 =
d) 144 =
e) 682 =
f) 310 =
4. Write the numbers in the compact form. One has been done for you.
a) 400 + 50 + 7 = 457
b) 600 + 7 =
c) 700 + 40 =
d) 200 + 20 + 8 =
e) 8 hundreds + 7 tens + 3 ones =
f) 2 hundreds + 5 tens + 7 ones =
Self Assessment Test
Answer the following questions in your OCB-Mathematics notebook.
1. Put the correct sign >(greater than), <(less than) or =(equal to).
a) 580 _____ 579
b) 763 _____ 760
c) 674 _____ 690
d) 236 _____ 236
e) 575 _____ 557
2. Write the place value of the highlighted digits. One has been done for you.
a) 2 7 8 = 7 tens = 7 x 10 = 70
b) 3 4 7
c) 8 7 1
d) 9 0 4
e) 2 1 6
3. Write the expanded forms of the following. One has been done for you.
a) 452 = 400 + 50 + 2
b) 516 =
c) 509 =
d) 144 =
e) 682 =
f) 310 =
4. Write the numbers in the compact form. One has been done for you.
a) 400 + 50 + 7 = 457
b) 600 + 7 =
c) 700 + 40 =
d) 200 + 20 + 8 =
e) 8 hundreds + 7 tens + 3 ones =
f) 2 hundreds + 5 tens + 7 ones =
22/MAY/2020
23/MAY/2020
MATHEMATICS
Self Assessment Test
Solve the following problems in your OCB-Mathematics exercise-book.
Example
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
Question: 40 men, 48 women and 23 children live in a building. How many people live there altogether ?
Number of men
=
40
Number of women
=
48
Number of children
=
23
Hence, the total number of people living in the building
=
No. of men
+
No. of women
+
No. of children
=
40
+
48
+
23
=
111
Therefore, 111 people live in the building.
With the help of the example, solve the following problems.
1) Nancy has 123 green marbles, Tom has 78 red marbles and Sam has 125 blue marbles. How many marbles do they have altogether?
2) In a library, there are 281 books in Hindi, 454 books in English and 279 books in Science. How many books are there in the library?
3) Lucy went to the grocery store. She bought 12 packs of cookies and 16 packs of noodles. How many packs of groceries did she buy in all?
4) In a school, there are 542 girls and 387 boys. How many pupils are there in that school?
5) Alice collects 359 coins. Alice's father gives Alice 78 more. How many coins does Alice have?
MATHEMATICS
Self Assessment Test
Solve the following problems in your OCB-Mathematics exercise-book.
Example
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
Question: 40 men, 48 women and 23 children live in a building. How many people live there altogether ?
Therefore, 111 people live in the building.
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
Question: 40 men, 48 women and 23 children live in a building. How many people live there altogether ?
Number of men
|
=
|
40
| ||||
Number of women
|
=
|
48
| ||||
Number of children
|
=
|
23
| ||||
Hence, the total number of people living in the building
| ||||||
=
|
No. of men
|
+
|
No. of women
|
+
|
No. of children
| |
=
|
40
|
+
|
48
|
+
|
23
| |
=
|
111
|
With the help of the example, solve the following problems.
1) Nancy has 123 green marbles, Tom has 78 red marbles and Sam has 125 blue marbles. How many marbles do they have altogether?
2) In a library, there are 281 books in Hindi, 454 books in English and 279 books in Science. How many books are there in the library?
3) Lucy went to the grocery store. She bought 12 packs of cookies and 16 packs of noodles. How many packs of groceries did she buy in all?
4) In a school, there are 542 girls and 387 boys. How many pupils are there in that school?
5) Alice collects 359 coins. Alice's father gives Alice 78 more. How many coins does Alice have?
26/MAY/2020
MATHEMATICS
SUBTRACTION
Taking away a number from another number is called Subtraction. When we subtract, the number of things in the group reduce or become less. Subtraction is signified by the minus sign (—).
MATHEMATICS
SUBTRACTION
Taking away a number from another number is called Subtraction. When we subtract, the number of things in the group reduce or become less. Subtraction is signified by the minus sign (—).
PROPERTIES OF SUBTRACTION
PROPERTY 1 : The difference of a number and zero (0) is always the number itself.
7 - 0 = 7. 5 - 0 = 5.
PROPERTY 2 : The difference of a number from itself is always zero (0).
6 - 6 = 0. 8 - 8 = 0.
PROPERTY 3 : If we subtract 1 from a number, we get the previous number.
5 - 1 = 4. 9 - 1 = 8.
Now watch the video.........
ASSIGNMENT
1. Fill in the blanks.
1
12 – 0 =
6
10 – 0 =
2
25 – 25 =
7
5 – 1 =
3
13 – 0 =
8
3 – 1 =
4
12 – 12 =
9
9 – 0 =
5
17 – 17 =
10
6 – 1 =
PROPERTIES OF SUBTRACTION
PROPERTY 1 : The difference of a number and zero (0) is always the number itself.
7 - 0 = 7. 5 - 0 = 5.
PROPERTY 2 : The difference of a number from itself is always zero (0).
6 - 6 = 0. 8 - 8 = 0.
PROPERTY 3 : If we subtract 1 from a number, we get the previous number.
5 - 1 = 4. 9 - 1 = 8.
Now watch the video.........
ASSIGNMENT
1. Fill in the blanks.
1
|
12 – 0 =
|
6
|
10 – 0 =
| |||
2
|
25 – 25 =
|
7
|
5 – 1 =
| |||
3
|
13 – 0 =
|
8
|
3 – 1 =
| |||
4
|
12 – 12 =
|
9
|
9 – 0 =
| |||
5
|
17 – 17 =
|
10
|
6 – 1 =
|
27/MAY/2020
MATHEMATICS
Subtraction is the term used to describe how we 'take away' one or more numbers from another. Subtraction is also used to find the difference between two numbers.
ASSIGNMENT
Solve the following subtractions in your OCB-Mathematics exercise-book.
1
10 - 3 =
6
23 - 5 =
2
17 - 8 =
7
9 - 2 =
3
20 - 5 =
8
13 - 7 =
4
18 - 6 =
9
11 - 4 =
5
36 - 8 =
10
29 - 6 =
MATHEMATICS
Subtraction is the term used to describe how we 'take away' one or more numbers from another. Subtraction is also used to find the difference between two numbers.
ASSIGNMENT

Solve the following subtractions in your OCB-Mathematics exercise-book.
1
|
10 - 3 =
|
6
|
23 - 5 =
| |||
2
|
17 - 8 =
|
7
|
9 - 2 =
| |||
3
|
20 - 5 =
|
8
|
13 - 7 =
| |||
4
|
18 - 6 =
|
9
|
11 - 4 =
| |||
5
|
36 - 8 =
|
10
|
29 - 6 =
|
28/MAY/2020
MATHEMATICS
Subtraction of two digit number without carry
For subtracting 2 - digit numbers we will subtract or minus a two digit number from another two digit number. To find the difference between the two number we need to subtract 'ones from ones' and 'tens from tens'.
EXAMPLE : Subtract 35 from 58.
Step 1: First arrange the numbers vertically so that the tens' place digits and ones' place digits are lined up which means in simple one number should be written above the other number.
5 8
- 3 5
Step 2 : Subtract the digits in the ones place. Subtract (8 - 5 = 3). Place 3 in the ones column as shown.
5 8
- 3 5
3
Step 3 : Subtract the digits in the tens place. Subtract ( 5 - 3 = 2). Place 2 in the tens column as shown.
5 8
- 3 5
2 3
Step 4 : The difference of 58 - 35 is 23.
MATHEMATICS
Subtraction of two digit number without carry
Step 2 : Subtract the digits in the ones place. Subtract (8 - 5 = 3). Place 3 in the ones column as shown.
Step 3 : Subtract the digits in the tens place. Subtract ( 5 - 3 = 2). Place 2 in the tens column as shown.
For subtracting 2 - digit numbers we will subtract or minus a two digit number from another two digit number. To find the difference between the two number we need to subtract 'ones from ones' and 'tens from tens'.
EXAMPLE : Subtract 35 from 58.
Step 1: First arrange the numbers vertically so that the tens' place digits and ones' place digits are lined up which means in simple one number should be written above the other number.
5 8
- 3 5
5 8
- 3 5
3
5 8
- 3 5
2 3
Step 4 : The difference of 58 - 35 is 23.
29/MAY/2020
MATHEMATICS
Subtraction with carry over
Sometimes, when you are subtracting large numbers, the top digit in a column is smaller than the bottom digit in that column. In that case, you need to borrow from the next column to the left. Borrowing is a two-step process:
Step 1: Subtract 1 from the top number in the column directly to the left.
Cross out the number you’re borrowing from, subtract 1, and write the answer above the number you crossed out.
Step 2: Add 10 to the top number in the column you were working in.
For example, suppose you want to subtract 386 – 94.
First arrange the given numbers as follows and subtract 4 from 6 in the ones column, which gives you 2:
3 8 6
- 9 4
2
When you move to the tens column, however, you find that you need to
subtract 8 – 9. Because 8 is smaller than 9, you need to borrow from the hundreds column. First, cross out the 3 and replace it with a 2, because 3 – 1 = 2:
2
3 8 6
- 9 4
2
Now, 8 will become 18, because 8 + 10 = 18. Cross 8 and write 18 above it.
2 18
3 8 6
- 9 4
2
Now you can subtract in the tens column: 18 – 9 = 9
2 18
3 8 6
- 9 4
9 2
The final step is simple: 2 – 0 = 2
2 18
3 8 6
- 9 4
2 9 2
Therefore, 386 – 94 = 292.
Now watch the video......
Assignment
MATHEMATICS
Subtraction with carry over
Sometimes, when you are subtracting large numbers, the top digit in a column is smaller than the bottom digit in that column. In that case, you need to borrow from the next column to the left. Borrowing is a two-step process:
Step 1: Subtract 1 from the top number in the column directly to the left.
Cross out the number you’re borrowing from, subtract 1, and write the answer above the number you crossed out.
Step 2: Add 10 to the top number in the column you were working in.
For example, suppose you want to subtract 386 – 94.
First arrange the given numbers as follows and subtract 4 from 6 in the ones column, which gives you 2:
3 8 6
- 9 4
2
When you move to the tens column, however, you find that you need to
subtract 8 – 9. Because 8 is smaller than 9, you need to borrow from the hundreds column. First, cross out the 3 and replace it with a 2, because 3 – 1 = 2:
subtract 8 – 9. Because 8 is smaller than 9, you need to borrow from the hundreds column. First, cross out the 3 and replace it with a 2, because 3 – 1 = 2:
2
- 9 4
2
Now, 8 will become 18, because 8 + 10 = 18. Cross 8 and write 18 above it.
2 18
- 9 4
2
Now you can subtract in the tens column: 18 – 9 = 9
2 18
- 9 4
9 2
The final step is simple: 2 – 0 = 2
2 18
- 9 4
2 9 2
Therefore, 386 – 94 = 292.
Now watch the video......
Assignment
30/MAY/2020
MATHEMATICS
Self Assessment Test on subtraction
Do the given subtractions in your OCB notebook.
a) 10 - 3 =
b) 13 - 0 =
c) 27 - 8 =
d) 17 - 6 =
e) 37 - 9 =
f) 18 - 5 =
g) In your Mathematics-OCB draw and colour the turtle according to the colour scheme given below by first solving the subtraction exercise within each portion of the drawing. Only after getting the correct answers will you be able to colour the turtle correctly. "HAVE FUN WITH Mr. TURTLE"
MATHEMATICS
Self Assessment Test on subtraction
Do the given subtractions in your OCB notebook.
a) 10 - 3 =
|
b) 13 - 0 =
|
c) 27 - 8 =
| |||||
d) 17 - 6 =
|
e) 37 - 9 =
|
f) 18 - 5 =
|
g) In your Mathematics-OCB draw and colour the turtle according to the colour scheme given below by first solving the subtraction exercise within each portion of the drawing. Only after getting the correct answers will you be able to colour the turtle correctly. "HAVE FUN WITH Mr. TURTLE"
01/JUNE/2020
02/JUNE/2020
03/JUNE/2020
MATHEMATICS
MATHEMATICS
04/JUNE/2020
MATHEMATICS
MATHEMATICS
05/JUNE/2020
MATHEMATICS
Assignment: Do the following exercise in your Mathematics-OCB.
Subtraction
H
T
O
H
T
O
H
T
O
H
T
O
2
0
3
9
0
0
7
4
0
5
0
0
-
1
6
5
-
7
-
7
9
-
1
9
0
H
T
O
H
T
O
H
T
O
H
T
O
4
0
0
6
0
4
6
1
5
6
2
5
-
2
0
3
-
1
3
1
-
1
7
6
-
5
8
8
H
T
O
H
T
O
H
T
O
H
T
O
8
3
2
7
8
5
6
3
0
7
0
0
-
1
9
8
-
2
9
7
-
8
7
-
3
6
9
MATHEMATICS
Assignment: Do the following exercise in your Mathematics-OCB.
Subtraction
Subtraction
H
|
T
|
O
|
H
|
T
|
O
|
H
|
T
|
O
|
H
|
T
|
O
| |||||||
2
|
0
|
3
|
9
|
0
|
0
|
7
|
4
|
0
|
5
|
0
|
0
| |||||||
-
|
1
|
6
|
5
|
-
|
7
|
-
|
7
|
9
|
-
|
1
|
9
|
0
| ||||||
H
|
T
|
O
|
H
|
T
|
O
|
H
|
T
|
O
|
H
|
T
|
O
| |||||||
4
|
0
|
0
|
6
|
0
|
4
|
6
|
1
|
5
|
6
|
2
|
5
| |||||||
-
|
2
|
0
|
3
|
-
|
1
|
3
|
1
|
-
|
1
|
7
|
6
|
-
|
5
|
8
|
8
| |||
H
|
T
|
O
|
H
|
T
|
O
|
H
|
T
|
O
|
H
|
T
|
O
| |||||||
8
|
3
|
2
|
7
|
8
|
5
|
6
|
3
|
0
|
7
|
0
|
0
| |||||||
-
|
1
|
9
|
8
|
-
|
2
|
9
|
7
|
-
|
8
|
7
|
-
|
3
|
6
|
9
| ||||
06/JUNE/2020
MATHEMATICS
06/JUNE/2020
MATHEMATICS
Assignment: Do the following exercise in your Mathematics-OCB.
Fill in the blank boxes with the correct number as shown in the example.
Example
T
O
8
7
→
7
because
7
-
4
=
3
-
3
4
→
3
because
8
-
3
=
5
5
3
Exercise
T
O
T
O
T
O
T
O
3
5
9
8
-
4
-
1
-
2
-
2
2
2
3
2
1
3
5
3
T
O
T
O
T
O
T
O
6
6
9
6
-
4
-
1
-
7
-
5
5
5
4
4
7
1
3
1
Assignment: Do the following exercise in your Mathematics-OCB.
Fill in the blank boxes with the correct number as shown in the example.
Example
Exercise
Fill in the blank boxes with the correct number as shown in the example.
Example
T
|
O
| |||||||||||||
8
|
7
| → |
7
|
because
|
7
|
-
|
4
|
=
|
3
| |||||
-
|
3
|
4
| → |
3
|
because
|
8
|
-
|
3
|
=
|
5
| ||||
5
|
3
| |||||||||||||
T
|
O
|
T
|
O
|
T
|
O
|
T
|
O
| |||||||
3
|
5
|
9
|
8
| |||||||||||
-
|
4
|
-
|
1
|
-
|
2
|
-
|
2
| |||||||
2
|
2
|
3
|
2
|
1
|
3
|
5
|
3
| |||||||
T
|
O
|
T
|
O
|
T
|
O
|
T
|
O
| |||||||
6
|
6
|
9
|
6
| |||||||||||
-
|
4
|
-
|
1
|
-
|
7
|
-
|
5
| |||||||
5
|
5
|
4
|
4
|
7
|
1
|
3
|
1
| |||||||
08/JUNE/2020
MATHEMATICS
Chapter - 4
Solve the following problems in your Mathematics-OCB.
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
Now watch the video......
Example: A group of soldiers had 65 bags of food. If they used 34, how many bags were left ?
Solution:
Number of bags soldiers had = 65
Number of bags used = 34
Number of bags left after using = 65 - 34
= 31
Therefore, there are 31 bags of food left.
Assignments:
1. Manan sold 156 mobile phones and Subham sold 133. Who sold more mobile phones and how many more?
2. There are 938 children in a school, 425 are girls. How many boys are there in the school ?
3. A cinema hall had 954 seats. At the matinee show there were only 623 audience. How many seats were vacant ?
4. 638 people were going to Bengaluru by a train. If 235 people got off at Indore, how many people were left in the train ?
5. A balloon- seller had 448 balloons. He sold 226 balloons. How many balloons were left with him ?
08/JUNE/2020
MATHEMATICS
Chapter - 4
Solve the following problems in your Mathematics-OCB.
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem. Now watch the video......
Solution:
Number of bags soldiers had = 65
Number of bags used = 34
Number of bags left after using = 65 - 34
= 31
Therefore, there are 31 bags of food left.
Assignments:
1. Manan sold 156 mobile phones and Subham sold 133. Who sold more mobile phones and how many more?2. There are 938 children in a school, 425 are girls. How many boys are there in the school ?
3. A cinema hall had 954 seats. At the matinee show there were only 623 audience. How many seats were vacant ?
4. 638 people were going to Bengaluru by a train. If 235 people got off at Indore, how many people were left in the train ?
5. A balloon- seller had 448 balloons. He sold 226 balloons. How many balloons were left with him ?
09/JUNE/2020
MATHEMATICS
Chapter - 4 Word Problems
Assignment: Do the following in your Mathematics-OCB.
of which no. 7 has been done for you.
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
7. There are 447 seats in an aeroplane. 298 people are travelling in the aeroplane. How many seats are vacant if one seat has only one person sitting in it?
Total number of seats in the aeroplane
=
447
Number of people travelling
=
298
Number of seats vacant
=
?
Number of seats vacant in the aeroplane
=
Number of seats in the aeroplane
-
Number of people travelling
=
447
-
298
=
149
Therefore, there are 149 seats vacant in the aeroplane.
8. There are 500 seats in an auditorium. If 374 people attended a concert held in the auditorium, how many seats were empty ?
MATHEMATICS
Chapter - 4 Word Problems
Assignment: Do the following in your Mathematics-OCB.
of which no. 7 has been done for you.
First, study what is given and what is asked for. Then, write the steps clearly before you solve the problem.
7. There are 447 seats in an aeroplane. 298 people are travelling in the aeroplane. How many seats are vacant if one seat has only one person sitting in it?
Total number of seats in the aeroplane
|
=
|
447
| ||
Number of people travelling
|
=
|
298
| ||
Number of seats vacant
|
=
|
?
| ||
Number of seats vacant in the aeroplane
|
=
|
Number of seats in the aeroplane
|
-
|
Number of people travelling
|
=
|
447
|
-
|
298
| |
=
|
149
| |||
Therefore, there are 149 seats vacant in the aeroplane.
|
9. A shopkeeper bought 76 tins of cheese. He sold 49 tins. How many tins of cheese were left ?
10. 565 children of a school had ice- creams. 218 students had vanilla ice- cream. The rest had chocolate ice- creams. How many children had chocolate ice-creams ?
11. A school took 364 students to Science city. If 167 students were boys, how many students were girls ?
12. The students of classes 2 'A' and 2 'B' made 283 charts in an exhibition. If the 2 'A' students made 139 charts, how many charts did the 2 'B' students make ?
9. A shopkeeper bought 76 tins of cheese. He sold 49 tins. How many tins of cheese were left ?
10. 565 children of a school had ice- creams. 218 students had vanilla ice- cream. The rest had chocolate ice- creams. How many children had chocolate ice-creams ?
11. A school took 364 students to Science city. If 167 students were boys, how many students were girls ?
12. The students of classes 2 'A' and 2 'B' made 283 charts in an exhibition. If the 2 'A' students made 139 charts, how many charts did the 2 'B' students make ?
10/JUNE/2020
MATHEMATICS
Chapter - 6 (Multiplication)
Learn the given tables.
Page no. 55
MATHEMATICS
Chapter - 6 (Multiplication)
Learn the given tables.
Page no. 55
Now watch the video .....
Page no. 58
Now watch the video .....
Assignment: Do the following in you Mathematics-OCB.
Write and memorize the tables of 2 and 4.
Now watch the video .....
Page no. 58
Now watch the video .....
Assignment: Do the following in you Mathematics-OCB.
Write and memorize the tables of 2 and 4.
11/JUNE/2020
11/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
Study the tables of 2 and 4.
MATHEMATICS
Chapter - 6(Multiplication)
Study the tables of 2 and 4.
Now watch the video .....
Now watch the video.......
Assignment:
1. Memorize the tables of 2 and 4.
2. Do the following multiplication in your Mathematics-OCB.
a) 2 x 3 = _____
b) 4 x 5 = _____
c) 4 x ___ = 24
d) 2 x 7 = _____
Now watch the video .....
Now watch the video.......
Assignment:
1. Memorize the tables of 2 and 4.
2. Do the following multiplication in your Mathematics-OCB.
a) 2 x 3 = _____
b) 4 x 5 = _____
c) 4 x ___ = 24
d) 2 x 7 = _____
Assignment:
2. Do the following multiplication in your Mathematics-OCB.
a) 2 x 3 = _____
b) 4 x 5 = _____
c) 4 x ___ = 24
d) 2 x 7 = _____
e) ____ x 6 = 12
e) ____ x 6 = 12
f) _____ x 8 = 32
g) 4 x 9 = _____
h) 2 x 10 = _____
f) _____ x 8 = 32
g) 4 x 9 = _____
h) 2 x 10 = _____
12/JUNE/2020
MATHEMATICS
Chapter - 6 (Multiplication)
Learn the given tables.
Page no. 58
MATHEMATICS
Chapter - 6 (Multiplication)
Learn the given tables.
Page no. 58
Now watch the video .....
Page no. 60
Now watch the video .....
Page no. 60
Now watch the video .....
Now watch the video .....
Assignment: Do the following in you Mathematics-OCB.
Write and memorize the tables of 3 and 6.
Assignment: Do the following in you Mathematics-OCB.
Write and memorize the tables of 3 and 6.
13/JUNE/2020
13/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
Learn the given tables.
Page no. 59
MATHEMATICS
Chapter - 6(Multiplication)
Learn the given tables.
Page no. 59
Page no. 59
NOW WATCH THE VIDEO.
Assignment: Do the following in your Mathematics-OCB.
1. Memorize table 7 and revise the tables of 2, 3, 4 and 6 (page no. 58 and 59).
NOW WATCH THE VIDEO.
Assignment: Do the following in your Mathematics-OCB.
1. Memorize table 7 and revise the tables of 2, 3, 4 and 6 (page no. 58 and 59).
Assignment: Do the following in your Mathematics-OCB.
1. Memorize table 7 and revise the tables of 2, 3, 4 and 6 (page no. 58 and 59).
15/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
Learn the given tables.
Page no. 59
NOW WATCH THE VIDEO
Page no. 60
MATHEMATICS
Chapter - 6(Multiplication)
Learn the given tables.
Page no. 59NOW WATCH THE VIDEO
Page no. 60
Assignment: Do the following in your Mathematics-OCB.
Write and memorize the tables of 5 and 10.
Assignment: Do the following in your Mathematics-OCB.
Write and memorize the tables of 5 and 10.
16/JUNE/2020
16/JUNE/2020
MATHEMATICS
Chapter - 6 (Multiplication)
Learn the given tables
Page no. 60
MATHEMATICS
Chapter - 6 (Multiplication)
Learn the given tables
Page no. 60
Page no. 60
NOW WATCH THE VIDEO.
Page no. 60
NOW WATCH THE VIDEO.
Assignment: Do the following in you Mathematics-OCB.
1. Memorize the tables of 8 and 9.
2. Do the following multiplication in your Mathematics-OCB.
a) 6 x 3 = _____
b) 8 x 5 = _____
c) 6 x ___ = 24
d) 8 x ___ = 24
e) ____ x 8 = 64
f) ____ x 5 = 40
g) 6 x 9 = _____
h) 8 x 10 = _____
i) 6 x 7 = _____
j) ____ x 4 = 32
NOW WATCH THE VIDEO.
Page no. 60
NOW WATCH THE VIDEO.
Assignment: Do the following in you Mathematics-OCB.
1. Memorize the tables of 8 and 9.
2. Do the following multiplication in your Mathematics-OCB.
a) 6 x 3 = _____
b) 8 x 5 = _____
c) 6 x ___ = 24
d) 8 x ___ = 24
e) ____ x 8 = 64
f) ____ x 5 = 40
g) 6 x 9 = _____
h) 8 x 10 = _____
i) 6 x 7 = _____
j) ____ x 4 = 32
19/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
Revise the tables of 2 to 10 and do the following in your Mathematics -OCB.
(Page no. 60)
(a)
3 × 2 =
(f)
8 × 4 =
(b)
2 × 4 =
(g)
5 × 8 =
(c)
6 × 9 =
(h)
6 × 5 =
(d)
8 × 2 =
(i)
7 × 7 =
(e)
4 × 7 =
(j)
9 × 7 =
MATHEMATICS
Chapter - 6(Multiplication)
Revise the tables of 2 to 10 and do the following in your Mathematics -OCB.
(Page no. 60)
(a)
|
3 × 2 =
|
(f)
|
8 × 4 =
| |||||||
(b)
|
2 × 4 =
|
(g)
|
5 × 8 =
| |||||||
(c)
|
6 × 9 =
|
(h)
|
6 × 5 =
| |||||||
(d)
|
8 × 2 =
|
(i)
|
7 × 7 =
| |||||||
(e)
|
4 × 7 =
|
(j)
|
9 × 7 =
|
20/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
(Page no. 61)
PROPERTIES OF MULTIPLICATION
PROPERTY 1 : The product of 2 numbers remains the same even after changing the order of the numbers. For example-
5 × 9 = 45 Or 9 × 5 = 45
PROPERTY 2: When a number is multiplied by 1, the product is the number itself. For example-
i) 4 × 1 = 4, ii) 11 × 1 = 11
PROPERTY 3: When a number is multiplied by 0, the product is always 0.
i) 3 × 0 = 0 ii) 12 × 0 = 0
Assignment:
Do the following exercises in Mathematics - OCB.
1. Calculate and prove that the product of the following remain the same even after reversing the order.
(a) 7 × 9; 9 × 7
7 × 9 = 63 Or 9 × 7 = 63
(b) 9 × 5; 5 × 9
(c) 4 × 3; 3 × 4
(d) 5 × 4; 4 × 5
(e) 3 × 7; 7 × 3
(f) 2 × 6; 6 × 2
2. Multiply the following by 1:
(a) 9 × 1 = 9
(b) 8
(c) 6
(d) 4
3 Find the product of the following:
(a) 16 × 0 = 0
(b) 8 × 0 =
(c) 6 × 0 =
(d) 2 × 0 =
(e) 10 × 0 =
20/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
(Page no. 61)
PROPERTIES OF MULTIPLICATION
PROPERTY 2: When a number is multiplied by 1, the product is the number itself. For example-
PROPERTY 3: When a number is multiplied by 0, the product is always 0.
Assignment:
Do the following exercises in Mathematics - OCB.
1. Calculate and prove that the product of the following remain the same even after reversing the order.
(c) 4 × 3; 3 × 4
(d) 5 × 4; 4 × 5
(e) 3 × 7; 7 × 3
(f) 2 × 6; 6 × 2
2. Multiply the following by 1:
3 Find the product of the following:
PROPERTY 1 : The product of 2 numbers remains the same even after changing the order of the numbers. For example-
5 × 9 = 45 Or 9 × 5 = 45
PROPERTY 2: When a number is multiplied by 1, the product is the number itself. For example-
i) 4 × 1 = 4, ii) 11 × 1 = 11
i) 3 × 0 = 0 ii) 12 × 0 = 0
Assignment:
Do the following exercises in Mathematics - OCB.
1. Calculate and prove that the product of the following remain the same even after reversing the order.
(a) 7 × 9; 9 × 7
7 × 9 = 63 Or 9 × 7 = 63
(b) 9 × 5; 5 × 9
(c) 4 × 3; 3 × 4
(d) 5 × 4; 4 × 5
(e) 3 × 7; 7 × 3
(f) 2 × 6; 6 × 2
(a) 9 × 1 = 9
(b) 8
(c) 6
(d) 4
(a) 16 × 0 = 0
(b) 8 × 0 =
(c) 6 × 0 =
(d) 2 × 0 =
(e) 10 × 0 =
22/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
MATHEMATICS
Chapter - 6(Multiplication)
Multiplying using a Number Line
23/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
5. Recollect the tables and match the following. (pg.no. 63)
(a)
5 x 4
(i) 27
(b)
6 x 8
(ii) 40
©
9 x 3
(iii) 48
(d)
5 x 8
(iv) 18
(e)
7 x 3
(v) 20
(f)
2 x 9
(vi) 21
(g)
5 x 4
(vii) 27
(h)
6 x 8
(viii) 40
(i)
9 x 3
(ix) 48
(j)
5 x 8
(x) 18
(k)
7 x 3
(xi) 20
(l)
2 x 9
(xii) 21
23/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
5. Recollect the tables and match the following. (pg.no. 63)
(a)
|
5 x 4
|
(i) 27
| ||
(b)
|
6 x 8
|
(ii) 40
| ||
©
|
9 x 3
|
(iii) 48
| ||
(d)
|
5 x 8
|
(iv) 18
| ||
(e)
|
7 x 3
|
(v) 20
| ||
(f)
|
2 x 9
|
(vi) 21
| ||
(g)
|
5 x 4
|
(vii) 27
| ||
(h)
|
6 x 8
|
(viii) 40
| ||
(i)
|
9 x 3
|
(ix) 48
| ||
(j)
|
5 x 8
|
(x) 18
| ||
(k)
|
7 x 3
|
(xi) 20
| ||
(l)
|
2 x 9
|
(xii) 21
|
24/JUNE/2020
25/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
MATHEMATICS
Chapter - 6(Multiplication)
MULTIPLICATION OF TWO-DIGIT NUMBERS BY A ONE-DIGIT NUMBER (WITHOUT CARRYING OVER ON PAGE NO.64/65)
To understand the Multiplication of a two-digit number or a one-digit number, see the following examples.
EXAMPLES : Multiply 43 by 2.
Method:
Step 1: First multiply the digit 3 which is in the ones place by 2 and write the product below the ones column.
So, 2 × 3 = 6
Step 2 : Then multiply the digit 4 which is in the tens place by 2 and write the product below the tens column.
2 × 4 = 8
Therefore, 43 x 2 = 86
NOW WATCH THE VIDEO.
Assignment
Find the product of the following in Mathematics-OCB (Page no. 64 and 65).
T
O
T
O
T
O
T
O
2
4
3
2
1
4
3
2
x
2
x
3
x
2
x
2
T
O
T
O
T
O
T
O
1
1
2
4
4
2
4
4
x
7
x
3
x
2
x
2
MULTIPLICATION OF TWO-DIGIT NUMBERS BY A ONE-DIGIT NUMBER (WITHOUT CARRYING OVER ON PAGE NO.64/65)
EXAMPLES : Multiply 43 by 2.
To understand the Multiplication of a two-digit number or a one-digit number, see the following examples.
EXAMPLES : Multiply 43 by 2.
Method:
Step 1: First multiply the digit 3 which is in the ones place by 2 and write the product below the ones column.
So, 2 × 3 = 6
Step 2 : Then multiply the digit 4 which is in the tens place by 2 and write the product below the tens column.
2 × 4 = 8
Therefore, 43 x 2 = 86
2 × 4 = 8
Therefore, 43 x 2 = 86
NOW WATCH THE VIDEO.
Assignment
Assignment
Find the product of the following in Mathematics-OCB (Page no. 64 and 65).
T
|
O
|
T
|
O
|
T
|
O
|
T
|
O
| |||||||
2
|
4
|
3
|
2
|
1
|
4
|
3
|
2
| |||||||
x
|
2
|
x
|
3
|
x
|
2
|
x
|
2
| |||||||
T
|
O
|
T
|
O
|
T
|
O
|
T
|
O
| |||||||
1
|
1
|
2
|
4
|
4
|
2
|
4
|
4
| |||||||
x
|
7
|
x
|
3
|
x
|
2
|
x
|
2
| |||||||
26/JUNE/2020
MATHEMATICS
Chapter - 6(Multiplication)
MULTIPLICATION OF TWO-DIGIT NUMBERS BY A ONE-DIGIT NUMBER (WITHOUT CARRY OVER ON PAGE NO.64/65)
MATHEMATICS
Chapter - 6(Multiplication)
MULTIPLICATION OF TWO-DIGIT NUMBERS BY A ONE-DIGIT NUMBER (WITHOUT CARRY OVER ON PAGE NO.64/65)
29/JUNE/2020
29/JUNE/2020
MATHEMATICS
Chapter - 8(GEOMETRY)
MATHEMATICS
Chapter - 8(GEOMETRY)
Flat surface: A flat surface which extends in all directions is called a plane.
Two dimensional: Figures that lie completely in a plane are said to be two dimensional or 2-D figures because they only have length and width. e.g., square, rectangle, triangle, circle, etc.
Properties of 2-D
i) 2-D shapes have only a flat face or surface and have area.
ii) They have both sides and vertices except for a circle.
iii) Face of the 2-D figure is its surface that we can see.
iv) Its vertex is the point at which its two sides meet.
Some important 2-D shapes
i) Triangle
It has 3 equal or unequal sides and 3 vertices.
ii) Square:
It has 4 sides and 4 vertices. All its sides are equal. It has 2 equal diagonals.
iii) Rectangle:
It has 4 sides (2 long and 2 short) and 4 vertices. It's opposite sides are equal. It has 2 equal diagonals.
Learn about 2-D shapes (page no. 76)
Flat surface: A flat surface which extends in all directions is called a plane.
Two dimensional: Figures that lie completely in a plane are said to be two dimensional or 2-D figures because they only have length and width. e.g., square, rectangle, triangle, circle, etc.
Properties of 2-D
i) 2-D shapes have only a flat face or surface and have area.
ii) They have both sides and vertices except for a circle.
iii) Face of the 2-D figure is its surface that we can see.
iv) Its vertex is the point at which its two sides meet.
Some important 2-D shapes
i) Triangle
It has 3 equal or unequal sides and 3 vertices.
ii) Square:
It has 4 sides and 4 vertices. All its sides are equal. It has 2 equal diagonals.
iii) Rectangle:
It has 4 sides (2 long and 2 short) and 4 vertices. It's opposite sides are equal. It has 2 equal diagonals.
Learn about 2-D shapes (page no. 76)
30/JUNE/2020
MATHEMATICS
Chapter - 8(GEOMETRY)
SOME MORE 2-D SHAPES
Oval : It has neither sides nor vertices. It is more elongated than a circle.
MATHEMATICS
Chapter - 8(GEOMETRY)
SOME MORE 2-D SHAPES
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