What is factor-c^8e^8n^4u+22c^5u^2 ?

The solution to factor-c^8e^8n^4u+22c^5u^2 is c^5u(-e^8c^3n^4+22u)

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factor-c^8e^8n^4u+22c^5u^2

factor

- c^{8} e^{8} n^{4} u + 22 c^{5} u^{2}

c^{5} u (- e^{8} c^{3} n^{4} + 22 u)

Solution steps

- c^{8} e^{8} n^{4} u + 22 c^{5} u^{2}

Apply exponent rule:

a^{b + c} = a^{b} a^{c}

c^{8} = c^{5} c^{3}, u^{2} = uu

= - c^{5} c^{3} e^{8} n^{4} u + 22 c^{5} uu

Factor out common term

u c^{5}

= u c^{5} (- c^{3} e^{8} n^{4} + 22 u)

(2 + 1) (2 - 2)

8 a x - 56 b x + a y - 7 b y

t^{3}

(y cos (x)) d x

2 x + 2 y + b x + b y

What is factor-c^8e^8n^4u+22c^5u^2 ?
The solution to factor-c^8e^8n^4u+22c^5u^2 is c^5u(-e^8c^3n^4+22u)