What is expand (a^{4b}x^{yb})/(c^{(k-2)b)} ?

The solution to expand (a^{4b}x^{yb})/(c^{(k-2)b)} is (a^{4b}x^{by})/(c^{bk-2b)}

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expand (a^{4b}x^{yb})/(c^{(k-2)b)}

expand

\frac{a ^{4 b} x ^{y b}}{c ^{(k - 2) b}}

\frac{a ^{4 b} x ^{b y}}{c ^{bk - 2 b}}

Solution steps

\frac{a ^{4 b} x ^{y b}}{c ^{(k - 2) b}}

c^{(k - 2) b} = c^{bk - 2 b}

= \frac{a ^{4 b} x ^{b y}}{c ^{bk - 2 b}}

(x^{2} - y) d y

3 (5 - a)

\frac{x y ^{2} - cos ( x ) sin ( x )}{y ( 1 - x ^{2} )}

(- x - 1) (- x + \frac{1}{3})

π (- \frac{13}{4 e ^{4}} + \frac{1}{4})

What is expand (a^{4b}x^{yb})/(c^{(k-2)b)} ?
The solution to expand (a^{4b}x^{yb})/(c^{(k-2)b)} is (a^{4b}x^{by})/(c^{bk-2b)}