You visited us 1 times! Enjoying our articles? Unlock Full Access!

Substitution

Find the valu...

Question

Find the value of n^m+n, if m^n = 32, where m and n are positive integer.

Open in App

Solution

ANSWER:-
Dear Student,

Please find below the solution to the asked query:

Given : m^n = 32 , So

m^n = 25 ( As we know 2^5 = 32 )

By comparing both sides we get

m = 2 and n = 5 , So

Value of n^(m + n ) , So

⇒5^(2 + 5 )

⇒5^7

⇒ 78125

Hope it makes you clear.
Thank you.

Suggest Corrections

Similar questions

lim x \to \infty x ln (e {(1 + \frac{1}{x})}^{1 - x}) = \frac{m}{n}

m

n

m + n

m = d n + r,

cos {\int_{- π}^{π} (sin m x . sin n x) d x},

m \neq n

b = cos {\int_{- π}^{π} (sin m x . sin n x)}

\int_{- π}^{π} (sin m x . sin n x) d x

{\begin{matrix} 0, & m \neq n π & m = n, \end{matrix}

\infty \sum k = 0 \frac{k^{2}}{4^{k}}

\frac{m}{n}

m

n

(m + n)

m

n

m + 10 < n + 1,

{m, m + 4, m + 10, n + 1, n + 2, 2 n}

n .

m + n

Join BYJU'S Learning Program