Write the equation in its equivalent exponential form. $$ 4=\log _{7} M $$ What is the equivalent exponential form of the equatic

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$$ M = 7^4 $$ To convert the logarithmic equation $$ 4 = \log_{7} M $$ into its equivalent exponential form, we can use the definition of a logarithm. The equation states that $$ M $$ is the number that $$ 7 $$ must be raised to in order to get $$ 4 $$. The equivalent exponential form is given by: $$ M = 7^4 $$ So, the equivalent exponential form of the equation $$ 4 = \log_{7} M $$ is $$ M = 7^4 $$.

Write the equation in its equivalent exponential form. \( 4=\log _{7} M \) What is the equivalent exponential form of the equatic

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Write the equation in its equivalent exponential form. \( 4=\log _{7} M \) What is the equivalent exponential form of the equatic

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