b. The equation $\log _{6}(216)=3$ can be written in the form $b^{x}=y$ where:
० $b=$
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ㅇ. $x=$
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ㅇ $y=$
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Answer

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Answer

Final Answer: $b=$ $\boxed{6}$, $x=$ $\boxed{3}$, $y=$ $\boxed{216}$

Steps

Step 1 ：The given equation is in logarithmic form. To convert it to exponential form, we use the formula $b^{x}=y$, where $b$ is the base of the logarithm, $x$ is the value of the logarithm, and $y$ is the argument of the logarithm. In this case, $b$ is 6, $x$ is 3, and $y$ is 216.

Step 2 ：Final Answer: $b=$ $\boxed{6}$, $x=$ $\boxed{3}$, $y=$ $\boxed{216}$

b. The equation $\log _{6}(216)=3$ can be written in the form $b^{x}=y$ where:० $b=$Previewㅇ. $x=$Previewㅇ $y=$Preview

Answer

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b. The equation $\log _{6}(216)=3$ can be written in the form $b^{x}=y$ where:
० $b=$
Preview
ㅇ. $x=$
Preview
ㅇ $y=$
Preview