Complete the table and draw the graphs for y = 2 extcos x and y = 3 extsin x for x from 0^ exto to 360^ exto in intervals of 30^ exto.

The equation $2 \cos x - 3 \sin x = 0$ can be rewritten as $2 \cos x = 3 \sin x$.
This means we need to find the x-coordinates of the intersection points of the two graphs, $y = 2 \cos x$ and $y = 3 \sin x$.
From the graph, locate the points where the two curves intersect.
The intersection points occur at approximately:
$x \approx \boxed{33.7^\circ}$ and $x \approx \boxed{213.7^\circ}$

This asks for the y-coordinates of the intersection points found in Step 3.
At $x \approx 33.7^\circ$, read the corresponding y-value from either graph.
$y = 2 \cos(33.7^\circ) \approx 1.66 \approx 1.7$
$y = 3 \sin(33.7^\circ) \approx 1.66 \approx 1.7$
At $x \approx 213.7^\circ$, read the corresponding y-value from either graph.
$y = 2 \cos(213.7^\circ) \approx -1.66 \approx -1.7$
$y = 3 \sin(213.7^\circ) \approx -1.66 \approx -1.7$
The values of $y$ are approximately $\boxed{1.7}$ and $\boxed{-1.7}$.