Put into another form using a^{m}\div b^{m}= (\frac{a}{b})^{m}:

           (i)\: 4^{5}\div 3^{5}        (ii)\: 2^{5}\div b^{5}       (iii)\: (-2)^{3}\div b^{3}         (iv)\: p^{4}\div q^{4}         (v)\: 5^{6}\div (-2)^{6}

Answers (1)
M mansi

   (i)\: 4^{5}\div 3^{5}      

can be simplified as 

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

  (ii)\: 2^{5}\div b^{5}  

can be simplified as 

                                   \left ( \frac{2}{b} \right )^{5}

 (iii)\: (-2)^{3}\div b^{3}     

can be simplified as  

                 \left ( \frac{-2}{b} \right )^{3}

  (iv)\: p^{4}\div q^{4}

can be simplified as 

                                 \left ( \frac{p}{q} \right )^{4}

   (v)\: 5^{6}\div (-2)^{6}

can be simplified as 

                                      \left ( \frac{5}{-2} \right )^{6}

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