Solve if x+1/x=o,find the value of(x+1/x)3=?
cw007crystal:
THE 3 IS CUBE OR SIMPLE MULTIPLICATION
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We know a^3 +b^3 = (a+b)^3 - 3ab(a+b) , so,
x^3 + 1/x^3
=(x)^3 + (1/x)^3
= (x+1/x)^3 - 3x*1/x(x+1/x)
=(3)^3 -3*1*3 { as x+1/x =3}
=27 - 9
= 18
x^3 + 1/x^3
=(x)^3 + (1/x)^3
= (x+1/x)^3 - 3x*1/x(x+1/x)
=(3)^3 -3*1*3 { as x+1/x =3}
=27 - 9
= 18
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I hope the answer is0
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