The formula to calculate the Reverse Exponent is:
\[ y = \log_b(x) = \frac{\log(x)}{\log(b)} \]
Where:
A reverse exponent is used to determine the exponent \( y \) when the base \( b \) and the final value \( x \) are known. It essentially finds the power to which the base must be raised to obtain the final value.
Let's assume the following:
Step 1: Calculate the Reverse Exponent:
\[ y = \log_2(8) = \frac{\log(8)}{\log(2)} = 3 \]
Therefore, the reverse exponent \( y \) is 3.