Question

If m and n are natural numbers m^n = 8, then find the value of n^m

Answer 1

Answer:

3^2

Step-by-step explanation:

2^3 = 8

m^n = 8

m = 2 ; n = 3

m^n = 2^3

Therefore, n^m = 3^2

Answer 2

Given:

m and n are natural numbers $m^n =8$

To find:

Find the value of   $n^m$

Step-by-step explanation:

• In this given question two naturals numbers m and n are given in which $n^{m} =8$ is given

• We will put some natural numbers in this given question and check which will satisfy the given condition

               $n^m=8$

• We will put 2 in place of n and 3 in place of m and check whether it will satisfy the given condition or not

               $2^3=8$

• The value of n=2 and m=3

• Putting values of n and m in $n^m$

                       $n^m=3^2= 9$

• So, the value of $n^m$ is 9