Question

What is the relationship between exponents and logarithms? How would you distinguish between the two, using both a graph and a sequence?

Answer 1

If \[\log_{a}b = x \]
Then \[b = a^x\]

Answer 2

When you have \[\log_{x}y \] it's the equivalent of saying, "a number, x, is equal to b when it's taken to the power that this function gives".

Answer 3

Like Lumenaire said.

Answer 4

That explains the relationship. But how would you distinguish between the two using both a graph and a sequance?