Write the equation in exponential form. Assume that all constants are positive and not equal to 1 .
\[
\log _{v}(r)=n
\]

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Answer

The final answer is \(\boxed{v^n = r}\).

Steps

Step 1 ：Write the equation in exponential form. Assume that all constants are positive and not equal to 1 .

Step 2 ：The given equation is in logarithmic form. To convert it to exponential form, we need to remember the relationship between logarithms and exponents. The base of the logarithm becomes the base of the exponent, the result of the logarithm becomes the exponent, and the argument of the logarithm becomes the result of the exponentiation.

Step 3 ：So, the exponential form of the equation would be \(v^n = r\).

Step 4 ：The final answer is \(\boxed{v^n = r}\).

Write the equation in exponential form. Assume that all constants are positive and not equal to 1 .\[\log _{v}(r)=n\]

Answer

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Write the equation in exponential form. Assume that all constants are positive and not equal to 1 .
\[
\log _{v}(r)=n
\]