Math, asked by shivangisingh888, 5 months ago

find the product
( -  \frac{2}{7} u {}^{4} v) \times ( \frac{ - 14}{5} uv {}^{3} ) \times  (\frac{ - 3}{4} u {}^{2} v {}^{3} )
Plz Answer Fast​

Answers

Answered by Anonymous
31

\Large\sf{\underline{\underline{Question:-}}}

( - \dfrac{2}{7} u {}^{4} v) \times ( \dfrac{- 14}{5} uv {}^{3} ) \times (\dfrac{- 3}{4} u {}^{2} v {}^{3} )

\Large\sf{\underline{\underline{Solution:-}}}

( - \dfrac{2}{7} u {}^{4} v) \times ( \dfrac{- 14}{5} uv {}^{3} ) \times (\dfrac{- 3}{4} u {}^{2} v {}^{3} )

= ( \dfrac{2}{\cancel{7}} u {}^{4} v \times \dfrac{\cancel{14}}{5} uv {}^{3} ) \times ( \dfrac{- 3}{4} u {}^{2} v {}^{3} )

=  \dfrac{4}{5} u {}^{5} v {}^{4} \times ( \dfrac{- 3}{4} u {}^{2} v {}^{3} )

=  ( - \dfrac{\cancel{4}}{5} u {}^{5} v {}^{4} \times \dfrac{3}{\cancel{4}} u {}^{2} v {}^{3} )

=  - \dfrac{3}{5} u {}^{7} v {}^{7}

\red{Hope \: it \: helps}

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Answered by AshutoshPriyadarshan
1

Answer:

 \frac{-3}{5}{u}^{7}{v}^{7}

Step-by-step explanation:

( - \frac{2}{7} u {}^{4} v) \times ( \frac{ - 14}{5} uv {}^{3} ) \times (\frac{ - 3}{4} u {}^{2} v {}^{3} ) \\  = \frac{-3}{5}{u}^{7} {v}^{7}

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