Use (a + b)2 = 22 + 2ab + b2 to evaluate the following:
(1) (101)2
(ii) (1003)
Answers
Answered by
15
- Using the identity of (a+b)² = a² + b² + 2ab.
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- 101
- (100+1)²
- (100)² + (1)² + 2 × 100 × 1
- 10000 + 1 + 200
- 10000 + 201
= 10,201
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- 1003
- (1000+3)²
- (1000)² + (3)² + 2 × 1000 × 3
- 1000000 + 9 + 6000
- 1000000 + 6009
= 10,06,009
abhijit947:
thanks
Answered by
9
Answer.......
Using the identity we are getting the answer..
##(a+b)² = a² + b² + 2ab.##
First- Answer..
101
100+1²
100² + 1² + 2 × 100 × 1
10000 + 1 + 200
10000 + 201
= 10,201
Second -Answer..
1003
1000+3²
1000² + 3² + 2 × 1000 × 3
1000000 + 9 + 6000
1000000 + 6009
= 10,06,009
answer proved..
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