What is x^{24}-2r*[ 1/((2x^4))]^r ?

The solution to x^{24}-2r*[ 1/((2x^4))]^r is x^{24}-(2^{1-r}r)/(x^{4r)}

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simplify x^{24}-2r*[ 1/((2x^4))]^r

simplify

x^{24} - 2 r \cdot [\frac{1}{( 2 x ^{4} )}]^{r}

x^{24} - \frac{2 ^{1 - r} r}{x ^{4 r}}

Solution steps

x^{24} - 2 r (\frac{1}{2 x ^{4}})^{r}

Simplify

(\frac{1}{2 x ^{4}})^{r} : \frac{1}{2 ^{r} x ^{4 r}}

= x^{24} - 2 r \frac{1}{2 ^{r} x ^{4 r}}

Simplify

2 r \frac{1}{2 ^{r} x ^{4 r}} : \frac{2 ^{1 - r} r}{x ^{4 r}}

= x^{24} - \frac{2 ^{1 - r} r}{x ^{4 r}}

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(a - b) (b - a) (a - b) 2 (a + b)

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- 3 x^{5} + 2 x^{3} - x^{6} + 2

x^{6} + x^{7} + x^{8}

What is x^{24}-2r*[ 1/((2x^4))]^r ?
The solution to x^{24}-2r*[ 1/((2x^4))]^r is x^{24}-(2^{1-r}r)/(x^{4r)}