To rewrite the logarithmic equation $0 = \log_2 1$ in exponential form, recall that the general form of a logarithmic equation $\log_b x = y$ can be rewritten as an exponential equation:

$b^y = x$

Now, applying this to $0 = \log_2 1$:

$2^0 = 1$

This is the exponential form of the given logarithmic equation.

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Would you like any more details or clarification? Here are some related questions:

1. How do you convert logarithmic equations to exponential form in general?
2. What is the inverse of a logarithmic function?
3. Can you simplify $\log_b 1$ for any base $b$?
4. How do you graph logarithmic functions?
5. How does the base of a logarithm affect the exponential form?

Tip: When converting between logarithmic and exponential forms, always remember that the logarithmic expression essentially asks "to what power must the base be raised to get the result?"