What is expand (S+2)/((S+3)(S+4)) ?

The solution to expand (S+2)/((S+3)(S+4)) is (S+2)/(S^2+7S+12)

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expand (S+2)/((S+3)(S+4))

expand

\frac{S + 2}{( S + 3 ) ( S + 4 )}

\frac{S + 2}{S ^{2} + 7 S + 12}

Solution steps

\frac{S + 2}{( S + 3 ) ( S + 4 )}

Expand

(S + 3) (S + 4) : S^{2} + 7 S + 12

= \frac{S + 2}{S ^{2} + 7 S + 12}

(1 + 5 i)^{4}

(2 x + 2Δ x + (- 4)) (3 x + 7)

(0.5 + i)^{4}

(x + x)^{3}

d g (- sin (\frac{π}{12}) - (0.12) cos (\frac{π}{12}))

What is expand (S+2)/((S+3)(S+4)) ?
The solution to expand (S+2)/((S+3)(S+4)) is (S+2)/(S^2+7S+12)