To convert a fraction to a decimal, we can perform long division.
When we divide 5 by 33, we get a repeating decimal: $0.\overline{15}$.
The pattern of the repeating digit is 15.
To find the digit in the 92nd place to the right of the decimal point,
we divide 92 by the length of the repeating pattern, which is 2.
Since 92 divided by 2 gives a remainder of 0,
the digit in the 92nd place is the same as the last digit in the repeating pattern, which is $\boxed{5}$.
The answer is: 5
Below is a math problem. Provide a detailed, step-by-step solution.

### Problem:
If $\frac{5}{33}$ is expressed in decimal form, what digit is in the 92nd place to the right of the decimal point?

### Answer:
