Question

Express this equation in logarithmic form.bx = n

Answer 1

It will be written like log (base b) N = x . 

Answer 2

Answer:

logarithmic form is x = $log_{b}(n)$.

Step-by-step explanation:

Given  : $b^{x} = n$.

To find  : Express this equation in logarithmic form.

Solution : We have given that  $b^{x} = n$.

By the Logarithmic rule : If $p^{q} = r$ in which case one writes q =$log_{p}(r)$.

On comparing  p = b , q =x , r = n .

Plugging the values

$b^{x} = n$  :  x = $log_{b}(n)$.

Therefore,  logarithmic form is x = $log_{b}(n)$.