What is expand (8s^2-s+1)/(s(s-1)(s+4)(s-4)) ?

The solution to expand (8s^2-s+1)/(s(s-1)(s+4)(s-4)) is (8s^2-s+1)/(s^4-16s^2-s^3+16s)

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expand (8s^2-s+1)/(s(s-1)(s+4)(s-4))

expand

\frac{8 s ^{2} - s + 1}{s ( s - 1 ) ( s + 4 ) ( s - 4 )}

\frac{8 s ^{2} - s + 1}{s ^{4} - 16 s ^{2} - s ^{3} + 16 s}

Solution steps

\frac{8 s ^{2} - s + 1}{s ( s - 1 ) ( s + 4 ) ( s - 4 )}

Expand

s (s - 1) (s + 4) (s - 4) : s^{4} - 16 s^{2} - s^{3} + 16 s

= \frac{8 s ^{2} - s + 1}{s ^{4} - 16 s ^{2} - s ^{3} + 16 s}

\frac{2 ( x + y ^{4} ) ^{5}}{y ^{20}}

\frac{x - 5}{( x - 1 ) ( x - 2 )}

\frac{n ( n - 1 ) ( n - 2 ) ( n - 3 )}{24}

(x y (x, z (x)) + z^{'} (x)) (x z^{'} (x) + y (x, z (x)) z (x))

\frac{( x + 3 ) ( x - 6 )}{x - 2}

What is expand (8s^2-s+1)/(s(s-1)(s+4)(s-4)) ?
The solution to expand (8s^2-s+1)/(s(s-1)(s+4)(s-4)) is (8s^2-s+1)/(s^4-16s^2-s^3+16s)