Write 27-125 in index form

The correct option is A (3/5 )^3 Prime factorization of 27 and 125, 27 = 3^ 3 125 = 5^ 3 27 / 125 = ( 3 / 5 ) ...

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Exponential Form through Prime Factorization

Write 27/12...

Question

Write $(\frac{27}{125})$ in index form

{(\frac{3}{5})}^{3}

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{(\frac{5}{3})}^{3}

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{(\frac{4}{5})}^{3}

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none of these

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Solution

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Similar questions

\frac{{(\frac{- 3}{5})}^{3} \times {(\frac{9}{25})}^{2} \times {(\frac{- 18}{125})}^{o}}{(\frac{- 27}{125}) \times (\frac{- 3}{5})}

\frac{{(\frac{- 3}{5})}^{3} \times {(\frac{9}{25})}^{2} \times {(\frac{- 18}{125})}^{0}}{\frac{- 27}{125} \times (\frac{- 3}{5})}

{(- 4)}^{- 3} \times {(5)}^{3} \times {(- 5)}^{- 3}

If radius of the $_{13}$ ${A l}^{27}$ nucleus is taken to be $R_{A}$ . Then the radius of $_{53}$ ${T e}^{125}$ nucleus is nearly:

26 + 27 + 28 + . . . . . + 60

1 + 3 + 5 + . . . t o 25 t e r m s

31 + 33 + . . . . + 53

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