Write the equation in its equivalent logarithmic form. $$ 2^{c}=221 $$ What is the equivalent logarithmic form of the equation? $$ \square $$

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$$ \log_{2}(221) = c $$ To convert the equation $$ 2^{c} = 221 $$ into its equivalent logarithmic form, we use the definition of a logarithm. The general form is: $$ a^b = c \quad \text{is equivalent to} \quad \log_a(c) = b $$ In this case, $$ a = 2 $$, $$ b = c $$, and $$ c = 221 $$. Therefore, the equivalent logarithmic form of the equation is: $$ \log_{2}(221) = c $$ So, the answer is: $$ \log_{2}(221) = c $$

Write the equation in its equivalent logarithmic form. \[ 2^{c}=221 \] What is the equivalent logarithmic form of the equation? \( \square \)

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Write the equation in its equivalent logarithmic form. \[ 2^{c}=221 \] What is the equivalent logarithmic form of the equation? \( \square \)

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