What is (39t^4uv^{-2})/(13t^{-3)u^7} ?

The solution to (39t^4uv^{-2})/(13t^{-3)u^7} is (3t^7)/(v^2u^6)

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simplify (39t^4uv^{-2})/(13t^{-3)u^7}

simplify

\frac{39 t ^{4} u v ^{- 2}}{13 t ^{- 3} u ^{7}}

\frac{3 t ^{7}}{v ^{2} u ^{6}}

Solution steps

\frac{39 t ^{4} u v ^{- 2}}{13 t ^{- 3} u ^{7}}

Factor the number:

39 = 13 \cdot 3

= \frac{13 \cdot 3 t ^{4} u v ^{- 2}}{13 t ^{- 3} u ^{7}}

Cancel the common factor:

13

= \frac{3 t ^{4} u v ^{- 2}}{t ^{- 3} u ^{7}}

Simplify

\frac{t ^{4}}{t ^{- 3}} : t^{7}

= \frac{3 t ^{7} u v ^{- 2}}{u ^{7}}

Simplify

\frac{u}{u ^{7}} : \frac{1}{u ^{6}}

= \frac{3 t ^{7} v ^{- 2}}{u ^{6}}

Simplify

\frac{3 t ^{7} v ^{- 2}}{u ^{6}} : \frac{3 t ^{7}}{v ^{2} u ^{6}}

= \frac{3 t ^{7}}{v ^{2} u ^{6}}

∣ 7 + 6 a ∣ < 5

(x - 2)^{2} - 25

2 - 4 (x + 1) \geq 2 (x - 1) - 18

lo g_{2} (\frac{2}{3})

- 5 < \frac{( 4 - 3 x )}{2} < 1

What is (39t^4uv^{-2})/(13t^{-3)u^7} ?
The solution to (39t^4uv^{-2})/(13t^{-3)u^7} is (3t^7)/(v^2u^6)