Provide an appropriate response. 4 Use Logarithmic Transformations to Linearize Power Relations
-The following data represent the periods (in seconds) of simple pendulums of various lengths (in feet). Determine the logarithm of both the $x$ - and $y$-values so that $X = \log x$ and $Y = \log y$.
$\begin{array}{l|l}
\text { Length, } x & \text { Period, } y \
\hline 1 & 1.2 \
2 & 1.7 \
3 & 2.1 \
4 & 2.4 \
5 & 2.7 \
6 & 2.9
\end{array}$

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The Answer of Provide an appropriate response. 4 Use Logarithmic Transformations to Linearize Power Relations
-The following data represent the periods (in seconds) of simple pendulums of various lengths (in feet). Determine the logarithm of both the $x$ - and $y$-values so that $X = \log x$ and $Y = \log y$.
$\begin{array}{l|l}
\text { Length, } x & \text { Period, } y \
\hline 1 & 1.2 \
2 & 1.7 \
3 & 2.1 \
4 & 2.4 \
5 & 2.7 \
6 & 2.9
\end{array}$

Provide an Appropriate Response xxx - And yyy -Values So That X=log⁡xX = \log xX=logx

Provide an Appropriate Response $x$ - And $y$ -Values So That $X = \log x$