what is the square of
x^3 - 1/x^3
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Answered by
0
(x^3- 1/x^3)^2
As we know the identity
(a-b)^2= a^2+b^2-2ab
So ,
(x^3- 1/x^3)^2
=(x^3)^2 + (1/x^3)^2 -2×(x)^3×(1/x^3)
=x^6+(1/x^6)-2
Answered by
0
(x^3- 1/x^3)^2
As we know the identity
(a-b)^2= a^2+b^2-2ab
So , applying these identity here we get
(x^3- 1/x^3)^2
=(x^3)^2 + (1/x^3)^2 -2×(x)^3×(1/x^3)
=(x^3)^2 + (1/x^3)^2 -2×(x)
=x^6+(1/x^6)-2.
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