What is factor (3+t^4)/(ut^2+u^4t^2) ?

The solution to factor (3+t^4)/(ut^2+u^4t^2) is (3+t^4)/(t^2u(u+1)(u^2-u+1))

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factor (3+t^4)/(ut^2+u^4t^2)

factor

\frac{3 + t ^{4}}{u t ^{2} + u ^{4} t ^{2}}

\frac{3 + t ^{4}}{t ^{2} u ( u + 1 ) ( u ^{2} - u + 1 )}

Solution steps

\frac{3 + t ^{4}}{u t ^{2} + u ^{4} t ^{2}}

Factor

t^{2} u + t^{2} u^{4} : t^{2} u (u + 1) (u^{2} - u + 1)

= \frac{3 + t ^{4}}{t ^{2} u ( u + 1 ) ( u ^{2} - u + 1 )}

18 \geq - 2 x

2^{- \frac{8}{5}} \cdot 1 6^{- \frac{8}{5}}

8 x^{2} - 4

\frac{16}{9} - 1

- 5 w^{2} - 27 w - 10

What is factor (3+t^4)/(ut^2+u^4t^2) ?
The solution to factor (3+t^4)/(ut^2+u^4t^2) is (3+t^4)/(t^2u(u+1)(u^2-u+1))