if x+3y=5 , provw that x³+27y³+45xy=125
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Step-by-step explanation:
since, (a+b)^3 = a^3 +b^3 + 3ab(a+b)
therefore, (x+3y)=5
or, (x+3y)³3 = 5³ (cubing both side)
or, x³ + 27y³ + 3x(3y)(x+3y) = 125
or, x³ + 27y³ + 9xy*5= 125 ( given x+3y = 5)
or, x³ + 27y³ + 45xy = 125 (proved)
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