Plot the points listed in the table of values and draw a smooth curve through them. The graph of y = log2 x is the curve drawn with dashed line. Since y = log2 x is the inverse function or y = 2x, y = log2 x is the mirror image of y = 2x with respect to the 45° line y = x.

This image provides instructions and context for the previous problem. It confirms that:

• The points from the table of values should be plotted.
• The graph of $y = \log_2 x$ should be drawn with a dashed line.
• $y = \log_2 x$ is the inverse function of $y = 2^x$.
• $y = \log_2 x$ is the mirror image of $y = 2^x$ with respect to the line $y = x$.

My previous answer already covered these instructions by completing the table, specifying the dashed line for $y = \log_2 x$, the solid line for $y = 2^x$, and the line $y = x$ to show their inverse relationship.