What is expand (-a+2c^2+c+ac^2+c^3-a^2)/(cb(a+c)) ?

The solution to expand (-a+2c^2+c+ac^2+c^3-a^2)/(cb(a+c)) is (-a+2c^2+c+ac^2+c^3-a^2)/(acb+c^2b)

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expand (-a+2c^2+c+ac^2+c^3-a^2)/(cb(a+c))

expand

\frac{- a + 2 c ^{2} + c + a c ^{2} + c ^{3} - a ^{2}}{c b ( a + c )}

\frac{- a + 2 c ^{2} + c + a c ^{2} + c ^{3} - a ^{2}}{a c b + c ^{2} b}

Solution steps

\frac{- a + 2 c ^{2} + c + a c ^{2} + c ^{3} - a ^{2}}{c b ( a + c )}

Expand

c b (a + c) : a c b + c^{2} b

= \frac{- a + 2 c ^{2} + c + a c ^{2} + c ^{3} - a ^{2}}{a c b + c ^{2} b}

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

x^{10} (- 2 e^{- 2 x} + 3 e^{- 3 x})

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

(2 n + 1) sin (\frac{π}{3 ^{n}})

e^{3 x} Q + 3 e^{3 x} (P + Q x)

What is expand (-a+2c^2+c+ac^2+c^3-a^2)/(cb(a+c)) ?
The solution to expand (-a+2c^2+c+ac^2+c^3-a^2)/(cb(a+c)) is (-a+2c^2+c+ac^2+c^3-a^2)/(acb+c^2b)