Graph the points on the same axes. $$ \begin{array}{r}A(4,1), B(-9,2) \ C(3,0), D(2,-5)\end{array} $$

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To graph the points $$ A(4,1) $$, $$ B(-9,2) $$, $$ C(3,0) $$, and $$ D(2,-5) $$ on the same axes, follow these steps:

1. **Set up the coordinate plane**: Draw a horizontal line for the x-axis and a vertical line for the y-axis. Label the axes.

2. **Plot the points**:
   - **Point A(4,1)**: Start at the origin (0,0). Move 4 units to the right (positive x-direction) and 1 unit up (positive y-direction). Mark the point A.
   - **Point B(-9,2)**: From the origin, move 9 units to the left (negative x-direction) and 2 units up. Mark the point B.
   - **Point C(3,0)**: From the origin, move 3 units to the right (positive x-direction) and stay on the x-axis (0 on the y-axis). Mark the point C.
   - **Point D(2,-5)**: From the origin, move 2 units to the right (positive x-direction) and 5 units down (negative y-direction). Mark the point D.

3. **Label the points**: Clearly label each point with its corresponding letter (A, B, C, D).

4. **Draw the axes**: Make sure the x-axis and y-axis are clearly marked with appropriate scales.

Here is a rough representation of how the points would be plotted on a coordinate plane:

```
   y
   |
  3|          B(-9,2)
  2|          
  1|     A(4,1)
  0|------------------ x
 -1|     C(3,0)
 -2|
 -3|
 -4|
 -5|          D(2,-5)
 -6|
 -7|
 -8|
 -9|
```

Note: The actual graph would be more precise with a proper scale, but this gives you a general idea of where the points are located relative to each other.
Plot points A(4,1), B(-9,2), C(3,0), and D(2,-5) on a coordinate plane, labeling each point with its coordinates.

Graph the points on the same axes. \( \begin{array}{r}A(4,1), B(-9,2) \\ C(3,0), D(2,-5)\end{array} \)

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