prove that (a-b)²=(b-a)²
Answers
Answered by
6
Answer:
The explanation is as follows :
Let us consider L.H.S = ( a - b ) ^ 2 and R.H.S = ( b - a ) ^ 2
Let us take R.H.S
( b - a ) ^ 2 can be written as :
( (-1) ( a - b ) ) ^ 2 ( Take ‘-1′ common from the expression ( b - a ) )
=> ( -1 ) ^ 2 * ( a - b ) ^ 2
=> 1 * ( a - b ) ^ 2
=> ( a - b ) ^ 2
= L.H.S
Therefore both ( a - b ) ^ 2 and ( b - a ) ^ 2 are one and the same.
Answered by
3
Answer:
(a-b)^2=a^2+b^2–2ab.
Now (b-a)^2=(b-a)(b-a) (b-a)(b-a)
=b^2–2ab +a^2.
hence proved.
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