What is expand 6/((s'+7s+10)(s^2+4)) ?

The solution to expand 6/((s'+7s+10)(s^2+4)) is 6/(s^2s'+4s'+7s^3+28s+10s^2+40)

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expand 6/((s'+7s+10)(s^2+4))

expand

\frac{6}{( s ^{'} + 7 s + 10 ) ( s ^{2} + 4 )}

\frac{6}{s ^{2} s ' + 4 s ' + 7 s ^{3} + 28 s + 10 s ^{2} + 40}

Solution steps

\frac{6}{( s ^{'} + 7 s + 10 ) ( s ^{2} + 4 )}

Expand

(s^{'} + 7 s + 10) (s^{2} + 4) : s^{2} s^{'} + 4 s^{'} + 7 s^{3} + 28 s + 10 s^{2} + 40

= \frac{6}{s ^{2} s ^{'} + 4 s ^{'} + 7 s ^{3} + 28 s + 10 s ^{2} + 40}

(x + 1 - 2 i) (x + 1 + 2 i)

\frac{6 x ^{2} + 21 x + 11}{( x ^{2} + 3 ) ( x + 5 )}

\frac{( - 1 + 3 x )}{( 2 - 3 x ) ^{2}}

f (3 - x) d x^{\frac{1}{2}}

\frac{1 - e ^{- 3 (s - 3)}}{s - 3} + \frac{e ^{- 3 s}}{s}

What is expand 6/((s'+7s+10)(s^2+4)) ?
The solution to expand 6/((s'+7s+10)(s^2+4)) is 6/(s^2s'+4s'+7s^3+28s+10s^2+40)