Question

Express this equation in logarithmic form.bx = n

Answer 1

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

Answer 2

logarithmic form is x =
`log_(b)(n)`.

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)`.