Question

please give answer fast of this question
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Answer 1

hence (d) i correct........

Answer 2

Option (D):

a^2 + ab + b^2

Explanation:

Given Equation is a(x - a^2) - b(x - b^2) = 0

= > ax - a^3 - bx - b^3 = 0

= > ax - bx = -b^3 + a^3

= > x(a - b) = -b^3 + a^3

$= \ \textgreater \ x = \frac{-b^3}{a - b} + \frac{a^3}{a - b}$

$= \ \textgreater \ x = \frac{-b^3 + a^3}{a - b}$

$= \ \textgreater \ x = \frac{(a - b)(a^2 + ab + b^2)}{(a - b)}$

$= \ \textgreater \ x = a^2 + ab + b^2$



Hope this helps!