To solve the problem, we need to determine which of the points lie in Quadrant II of the coordinate plane.

In the coordinate plane:

• Quadrant I has both $x > 0$ and $y > 0$.
• Quadrant II has $x < 0$ and $y > 0$.
• Quadrant III has $x < 0$ and $y < 0$.
• Quadrant IV has $x > 0$ and $y < 0$.

Now, let's analyze the points based on the graph:

• Point V is at $(-2, 2)$, which lies in Quadrant II.
• Point W is at $(-3, -3)$, which lies in Quadrant III.
• Point X is at $(0, 4)$, which lies on the y-axis (but since it is not in any quadrant, it doesn’t count for Quadrant II).
• Point Y is at $(3, -3)$, which lies in Quadrant IV.
• Point Z is at $(3, 1)$, which lies in Quadrant I.

So, only Point V is in Quadrant II.

Thus, the correct answer is:

• C: W only (even though the label here might be incorrect in the answer choice text).

Let me know if you have any questions or need more details!

Here are 5 related questions for practice:

1. What are the coordinates of the origin, and which quadrant does it belong to?
2. How would the coordinates change for a point reflected over the y-axis?
3. Which quadrant would contain the point $(-3, -2)$?
4. How do you determine if a point lies on the x-axis or y-axis?
5. How can we tell if a point lies in Quadrant I or Quadrant IV?

Tip: When working with quadrants, always check the sign of both the x and y coordinates to determine the quadrant!