Convert exponential equations to logarithmic form.

To convert an exponential equation to logarithmic form, you can use the following rules:

1. If the equation is in the form \(a^x = b\), then the logarithmic form is \(\log_a(b) = x\).

2. If the equation is in the form \(e^x = b\), then the logarithmic form is \(\ln(b) = x\).

For example:

1. \(2^3 = 8\) can be written in logarithmic form as \(\log_2(8) = 3\).

2. \(e^2 = 7\) can be written in logarithmic form as \(\ln(7) = 2\).

a^x = b is equivalent to log_ab = x

Examples:

- 2^5 = 32 becomes log_232 = 5
- 10^(-2) = 0.01 becomes log_100.01 = -2
- e^x = 7 becomes ln(7) = x