Finding Square of a Number Using Identity
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Rationalize the denominators of
Rationalize the denominators of
Rationalize the denominators of
Find the digits A and B. [3 MARKS]
B A× B 3 5 7 A
- 2207
- 1097
- 3407
- 47
Using the formula (a+b)2=(a2+2ab+b2, evaluate:
(i) (310)2
(ii) (508)2
(iii) (630)2
Find the square of .
Find the squares of the following numbers using the identity a+b)2=a2+2ab+b2
(i) 405 (ii) 510
(iii) 1001 (iv) 209
(v) 605
Evaluate:
(i) (38)2−(37)2
(ii) (75)2−(74)2
(iii) (92)2−(91)2
(iv) (105)2−(104)2
(v) (141)2−(140)2
(vi) (218)2−(217)2
Question 1 (v)
Find the squares of the following numbers:
71
Question 1 (ii)
Find the squares of the following numbers:
35
Find the squares of the following numbers by visual method:
(i) 52 (ii) 95
(iii) 505 (iv) 702
(v) 99
Find the square of the following numbers:
Question 1 (vi)
Find the squares of the following numbers:
46
Find the squares of the following numbers :
(i) 127 (ii) 503
(iii) 451 (iv) 862
(v) 265
Question 1 (iii)
Find the squares of the following numbers:
86
Question 93
Solve the following question:
Using distributive law, find the squares of
a) 101
b) 72
Use the short cut method to find (97)2.
6439
9709
9409
9439
What comes in place of
Using the formula (a−b)2=(a2−2ab+b2), Evaluate:
(i) (196)2
(ii) (689)2
(iii) (891)2
Evaluate :
(i) 372−362 (ii) 852−842
(iii) 1012−1002
Find the square of 48.
2284
2304
2464
2364
Question 74
State whether the following statement is true or false:
A number having 7 at its one's place will have 3 at the unit's place of its square.
What is a?
50
75
25
100
Question 27
Fill in the blanks to make the statements true.
The unit's digit in the square of 1294 is
Find the number of non square numbers between the square of 13 and 12. Also write the formula.
Find the square of 48.
2284
2304
2464
2364
Question 1 (i)
Find the squares of the following numbers:
32
What is a?
50
75
25
100