Question

Express in exponential form. log 3 a = n

Answer 1

Answer:

$\log_3(a)=n$ has exponential form $3^n=a$.

$\log(3a)=n$ has exponential form $10^{n}=3a$.

Please let me know if neither of my interpretations of your problem/question is correct.  That is I can either assume you wrote $\log_3(a)=n$  or $\log(3a)=n$.

If something else was intended, please let me know. Thanks kindly.

Step-by-step explanation:

Let's assume: $\log_3(a)=n$.

The base is 3.

The exponent is n. (Just remember the logarithm is the exponent.)

So we have $3^n=a$

In general these forms are equivalent:

$log_b(a)=y \text{ is equivalent to } b^y=a$.

$\log(3a)=n$ is the same as $\log_{10}(3a)=n$

The base is 10 (if you don't see a base and log is written).

The exponent is n.

So we have $10^n=3a$.