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A^2-B^2 = (A+B) (A-B)

We have value of both "A" and "B" by substituting the value we get

=(a+b+c+a-b-c) (a+b+c-a+b+c)
=2a(2b+2c)
=4a(b+c)

Ans Option A
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Aynur1
a+b+c=A
a-b-c= B , what is the value of 'A^2-B^2' =?
(A) 4a(b+c)
(B) 4b(a+c)
(C) 2c(a+b)
(D) 2a(b-c)
(E) 2b(a-c)

\(A^2-B^2\) = \((A - B)(A + B) = (a+b+c-a+b+c) (a+b+c+a-b-c) \)
\(A^2-B^2\) = \((2b + 2c) (2a) = 4a(b+c)\)

Hence, OA is (A).
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=> A^2 - B^2 = (A - B)(A + B)

=> A - B = a + b + c - ( a - b - c) = 2b + 2c

=> A + B = a + b + c + ( a - b - c) = 2a

=> A^2 - B^2 = (2b + 2c) * 2a = 4a(b + c)

Answer A
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