Use the laws of logarithms to condense the following expressions.

log base 5 of 6 - log base 5 of x

that would be log(6/x)

To condense the given expression using the laws of logarithms, we will combine the two logarithms into a single logarithm.

The laws of logarithms state:

1. The difference between the logarithms of two numbers is equal to the logarithm of their quotient: log(base b) of (a / c) = log(base b) of a - log(base b) of c.

Applying this law, we can rewrite the given expression as:

log(base 5) of (6 / x)

Therefore, the condensed expression for the given expression is log(base 5) of (6 / x).