using suitable identity ( -a/2+c/2 ) ( -a/2+c/2)
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Step-by-step explanation:
(-a/2 + c/2)²
Identity will use :-
(a+b)² = a²+ b²+ 2ab
Therefore,
(-a/2)²+ (c/2)²+ [2×(-a/2)×(c/2)]
a²/4 + c²/4 + (-2ac/4)
a²/4 + c²/4 -ac/2
I hope it will help you
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