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© COPYRIGHT @ mhariati
The square of a number is
obtained by multiplying the
number by itself.
Example
The square of 7
= 7 × 7
The square of (– 2.3)
= (– 2.3) × (– 2.3)
© COPYRIGHT @ mhariati
Example 1: Find the squares of the following
(integers)
Solution:
= 64
(a) 8 (b) – 4
(a) 82
= 8 × 8
(b) (– 4)2
= (– 4) × (– 4)
= 16
(-)×(-) = +
© COPYRIGHT @ mhariati
Example 2: Evaluate of the following
(Fractions)
Solution:
2
5
3
(a) 





2
6
5
1(b) 






2
5
3
(a) 





5
3
5
3

25
9

2
6
5
1(b) 






2
6
11




















6
11
6
11
36
121

(-)×(-) = +
mixed number
improper
fraction
© COPYRIGHT @ mhariati
Example 3: Evaluate of the following
(Decimals)
Solution:
2
(a)(0.9)  2
2.1(b) 
 2
9.0(a)
9.09.0 
81.0 1.44
 2
2.1(b) 
   2.12.1 
(-)×(-) = +

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2.1a the squares ofa number

  • 1. © COPYRIGHT @ mhariati The square of a number is obtained by multiplying the number by itself. Example The square of 7 = 7 × 7 The square of (– 2.3) = (– 2.3) × (– 2.3)
  • 2. © COPYRIGHT @ mhariati Example 1: Find the squares of the following (integers) Solution: = 64 (a) 8 (b) – 4 (a) 82 = 8 × 8 (b) (– 4)2 = (– 4) × (– 4) = 16 (-)×(-) = +
  • 3. © COPYRIGHT @ mhariati Example 2: Evaluate of the following (Fractions) Solution: 2 5 3 (a)       2 6 5 1(b)        2 5 3 (a)       5 3 5 3  25 9  2 6 5 1(b)        2 6 11                     6 11 6 11 36 121  (-)×(-) = + mixed number improper fraction
  • 4. © COPYRIGHT @ mhariati Example 3: Evaluate of the following (Decimals) Solution: 2 (a)(0.9)  2 2.1(b)   2 9.0(a) 9.09.0  81.0 1.44  2 2.1(b)     2.12.1  (-)×(-) = +