If a and b are real , prove that (a+b)²=4ab sin²a is possible only when a=b
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Step-by-step explanation:
We know the algebraic identities:
1) (x+y)² = x²+2xy+y²
2)(x-y)² = x²-2xy+y²
Now,
RHS = (a+b)²-4ab
= a²+2ab+b²-4ab
= a²-2ab+b²
= (a-b)²
= LHS
Therefore,
(a-b)²=(a+b)²-4ab
I hope it will help you..
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