Math, asked by kpmkarishma, 3 months ago

Please give me its answer.​

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Answered by Anonymous
11

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To FinD :

 \sf \rightsquigarrow \:  \frac{ {4}^{(n + 2)}  -  {4}^{(n - 1)} }{5 \times  {4}^{n} -  {4}^{n}  }  =  {?} \\

SolutioN :

 \:  \:  \:  \:  \sf \circ \: \:  \:   \:  \:  \: \frac{ {4}^{(n + 2)}  -  {4}^{(n - 1)} }{5 \times  {4}^{n} -  {4}^{n}  }  \\

 \sf  : \implies  \frac{  { {4}^{n}  \cdot  {4}^{2} }   -   { \frac{ {4}^{n} }{4 \: } } }{4  \cdot{4}^{n}  }  \\

 :  \implies \sf \:  \frac{ \cancel{ {4}^{n}} ( {4}^{3} -  1 )}{ {4}^{2}  \cdot \cancel{ {4}^{n}} }  \\

 \:  \:  \:  \:  \:  \:  \therefore \sf \:  \:  \:  \: \underline{ \boxed{ \sf{ \:  \:  \frac{63}{16}  \:  \: }}}

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