What is factor u^2+u^2v-uv-v^3 ?

The solution to factor u^2+u^2v-uv-v^3 is (u-v)(u+v(u+v))

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factor u^2+u^2v-uv-v^3

factor

u^{2} + u^{2} v - uv - v^{3}

(u - v) (u + v (u + v))

Solution steps

u^{2} + u^{2} v - uv - v^{3}

Factor

u^{2} - uv : u (u - v)

Factor

u^{2} v - v^{3} : v (u + v) (u - v)

= u (u - v) + v (u + v) (u - v)

Rewrite as

= (u - v) u + (u - v) v (u + v)

Factor out common term

(u - v)

= (u - v) (u + v (u + v))

e^{k} \cdot f (t) \cdot d t

(- m^{x} n^{9}) - 6 m^{2} n

3^{6} + 2^{9}

9 b + 6 a - 4 a c - 6 b c

- 5 (4 x + 8)^{'} + 6 (x - 3)^{'}

What is factor u^2+u^2v-uv-v^3 ?
The solution to factor u^2+u^2v-uv-v^3 is (u-v)(u+v(u+v))