x ^ 3 + y ^ 3 = (x + y)(x ^ 2 - xy + y ^ 2)
prove LHS=RHS
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LHS = (x + y) (x² - xy + y²)
= x(x² - xy + y²) + y(x² - xy + y²)
= x³ - x²y + y²x + x²y - y²x + y³
= x³ + y³ = RHS
but, x³ + y³ = RHS
•°• RHS = LHS hence proved
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