The appropriate and equivalent expression is listed below ;
- (3 × 4) + (3 × 7) = 3(4 + 7)
- (5 × 9) - (5 × 6) = 5(9 - 6)
- (32 + 16) = 48 = 8(4 + 2)
- 4(100 - 3) = 97 × 4
- 7(60+6) = 66 × 7
(3 × 4) + (3 × 7)
Factorize :
Since 3 is common to both sides :
(3 × 4) + (3 × 7) = 3(4 + 7)
(5 × 9) - (5 × 6)
Factorize :
5 common to both sides :
(5 × 9) - (5 × 6) = 5(9 - 6)
(32 + 16) = 48
A common multiple of both 32 and 16 = 8
(8 × 4) = 32
(8 × 2) = 16
Hence,
(8 × 4) + (8 × 2) = 48
(8 × 4) + (8 × 2)
Factorize :
8(4 + 2)
4(100 - 3)
Expand by Open the bracket :
4(97) = 4 × 97
7(60 + 6)
Expand by Open the bracket :
7(66) = 66 × 7
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