If x+5y=8 and xy=4, find the value of x3+125y3
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Answer:
(x+y) ^3=x^3+y^3+3xy(x+y)
(x+5y) =x^3+125y^3+3x*5y(x+5y)
(8) ^3=x^3+125y^3+15*4(8)
512=x^3+125y^3+420
512-420=x^3+125y^3
92=x^3+125y^3
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