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

The solution to expand (8+4s^2)/(s^s(s^2-4)) is (8+4s^2)/(s^{2+s)-4s^s}

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

expand

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

\frac{8 + 4 s ^{2}}{s ^{2 + s} - 4 s ^{s}}

Solution steps

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

Expand

s^{s} (s^{2} - 4) : s^{2 + s} - 4 s^{s}

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

\frac{5 t ( 3 t ^{2} + 25 )}{8 ( t ^{2} + 5 ) ^{2}}

\frac{2}{( 2 x - k ) ^{2}}

\frac{( x d x )}{( x + 1 ) ^{8}}

\frac{d}{d t} ((x) (e^{t} (sin (t) + cos (t))))

[(x - 4) (2 x + 1)] x

What is expand (8+4s^2)/(s^s(s^2-4)) ?
The solution to expand (8+4s^2)/(s^s(s^2-4)) is (8+4s^2)/(s^{2+s)-4s^s}