Question

⭐Question in attachment⭐​

Answer 1

${ \underline{\underline{ \red{ \bf{Your \: Question:}}}}}$

Find the value of m for which 5^m ÷ 5^-3 = 5^5

${ \underline{\underline{ \green{ \bf{Required \: answer:}}}}}$

Given:

5^m ÷ 5^-3 = 5^5

Theoram:

As the number 5 is all same in all so 5 will be cancelled as base

So, Now A/Q:

m - ( - 3 ) = 5

m + 3 = 5

m = 5 - 3

m = 2

$\LARGE{ \blue{ \bf{m=2 \: Ans}}}$

Answer 2

As the number 5 is all same in the exponential bases so 5 will be cancelled as base

now,,,

m - ( - 3 ) = 5

m + 3 = 5

m = 5 - 3

hence

m=2