Question

Express in exponential form. logbN = x

Answer 1

log(b,N) = x converts to b^x = N. The base of the log is the base of the exponent. The exponent term is on its own side in the original log equation.

Answer: b^x = N

Answer 2

Answer:

In exponential form given function is equal to $N=b^x$

Step-by-step explanation:

We are given with function,

$log_b\,^N=x$

We have to express it in exponential form.

Consider,

$log_b\,^N=x$

exponential both side to the power of b as base of given log function is b.

we get

$b^{log_b\,^N}=b^x$

$N=b^x$

Therefore In exponential form given function is equal to $N=b^x$