What is expand (x^{6/7}-x)(x^{6/7}+x) ?

The solution to expand (x^{6/7}-x)(x^{6/7}+x) is x^{12/7}-x^2

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expand (x^{6/7}-x)(x^{6/7}+x)

expand

(x^{\frac{6}{7}} - x) (x^{\frac{6}{7}} + x)

x^{\frac{12}{7}} - x^{2}

Solution steps

(x^{\frac{6}{7}} - x) (x^{\frac{6}{7}} + x)

Apply Difference of Two Squares

(x^{\frac{6}{7}} - x) (x^{\frac{6}{7}} + x) : x^{\frac{12}{7}} - x^{2}

= x^{\frac{12}{7}} - x^{2}

(1 + \frac{2}{3} x)^{n} (3 + n x)^{2}

(x + 1) \times (x - \frac{1}{6})

((x^{2} - 13 x) \cdot (x + 3)) x

(x - 67) (x + 67)

\frac{4 ( x - 4 ) e ^{8 x}}{( x - 8 ) ^{3}}

What is expand (x^{6/7}-x)(x^{6/7}+x) ?
The solution to expand (x^{6/7}-x)(x^{6/7}+x) is x^{12/7}-x^2