The problem asks to identify the correct plot of the point $T(2, 3)$ from the three options provided. Let us analyze the options:

Coordinates of the point $T(2, 3)$:

• The x-coordinate is $2$: Move 2 units to the right from the origin on the x-axis.
• The y-coordinate is $3$: Move 3 units up from the x-axis.

This places $T$ in the first quadrant (top-right), at the intersection of $x = 2$ and $y = 3$.

Analysis of the options:

1. Option 1: The point marked is incorrectly located at $x = 2, y = 4$ (too high).
2. Option 2: The point marked is $x = 2, y = -4$ (incorrect quadrant and below the x-axis).
3. Option 3: The point is correctly located at $x = 2, y = 3$.

Conclusion:

The correct answer is Option 3.

Would you like further clarification or help with other problems?

Here are 5 related questions to explore this topic further:

1. What are the steps to plot a point given its coordinates?
2. How can you identify which quadrant a point belongs to?
3. Why is the order of $(x, y)$ coordinates important in plotting?
4. How do positive and negative coordinates affect the placement of a point?
5. Can you find the distance of $T(2, 3)$ from the origin using the distance formula?

Tip: Always verify both the x- and y-coordinates before concluding the placement of a point.