If $$\frac{{x - {a^2}}}{{b + c}}$$ + $$\frac{{x - {b^2}}}{{c + a}}$$ + $$\frac{{x - {c^2}}}{{a + b}}$$ = 4(a + b + c), then x = ? Options: A . &nbsp(a + b + c)2 B . &nbspa2 + b2 + c2 C . &nbspab + bc + ca D . &nbspa2 + b2 + c2 - ab - bc - ca

If $$\frac{{x - {a^2}}}{{b + c}}$$ + $$\frac{{x

Question

If $$\frac{{x - {a^2}}}{{b + c}}$$ + $$\frac{{x - {b^2}}}{{c + a}}$$ + $$\frac{{x - {c^2}}}{{a + b}}$$ = 4(a + b + c), then x = ?

Options:

A . (a + b + c)2

B . a2 + b2 + c2

C . ab + bc + ca

D . a2 + b2 + c2 - ab - bc - ca

Answer: Option A

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