What is expand (s-1)/((s+1)(s+2)(s+3)(s+4)) ?

The solution to expand (s-1)/((s+1)(s+2)(s+3)(s+4)) is (s-1)/(s^4+10s^3+35s^2+50s+24)

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expand (s-1)/((s+1)(s+2)(s+3)(s+4))

expand

\frac{s - 1}{( s + 1 ) ( s + 2 ) ( s + 3 ) ( s + 4 )}

\frac{s - 1}{s ^{4} + 10 s ^{3} + 35 s ^{2} + 50 s + 24}

Solution steps

\frac{s - 1}{( s + 1 ) ( s + 2 ) ( s + 3 ) ( s + 4 )}

Expand

(s + 1) (s + 2) (s + 3) (s + 4) : s^{4} + 10 s^{3} + 35 s^{2} + 50 s + 24

= \frac{s - 1}{s ^{4} + 10 s ^{3} + 35 s ^{2} + 50 s + 24}

\frac{7}{( x + 1 ) ^{2}}

\frac{2 x ^{3} - 24 x ^{2} + 71 x - 63}{( x - 4 ) ^{2} ( x ^{2} - 3 x + 3 )}

(4 x - 2 i)^{2}

(e^{2 t} cos (t) + 2 e^{2 t} sin (t))^{2}

\frac{1}{( ( n + 1 ) ( n + 2 ) )}

What is expand (s-1)/((s+1)(s+2)(s+3)(s+4)) ?
The solution to expand (s-1)/((s+1)(s+2)(s+3)(s+4)) is (s-1)/(s^4+10s^3+35s^2+50s+24)