In this image, you are asked to plot two line segments, $AB$ and $CD$, on a coordinate plane using the given points:

• Point $A(10, -4)$
• Point $B(3, -4)$
• Point $C(-1, 2)$
• Point $D(-1, 5)$

Here’s how you can plot the segments:

1. Plot points A and B:

   • $A(10, -4)$: Move to $x = 10$ and $y = -4$ on the coordinate plane.
   • $B(3, -4)$: Move to $x = 3$ and $y = -4$.
   • Draw a horizontal line segment connecting these two points. Since both points share the same $y$-coordinate, the line will be horizontal.

2. Plot points C and D:

   • $C(-1, 2)$: Move to $x = -1$ and $y = 2$.
   • $D(-1, 5)$: Move to $x = -1$ and $y = 5$.
   • Draw a vertical line segment connecting these two points. Since both points share the same $x$-coordinate, the line will be vertical.

The resulting graph should show:

• A horizontal line segment $AB$ from $(10, -4)$ to $(3, -4)$.
• A vertical line segment $CD$ from $(-1, 2)$ to $(-1, 5)$.

Would you like more details on how to compute slope or distance for these segments? Or do you have any other questions?

Here are 5 related questions:

1. What is the distance between points $A$ and $B$?
2. What is the distance between points $C$ and $D$?
3. How do we calculate the slope of a line segment between two points?
4. What is the midpoint of the segment $AB$?
5. What is the equation of the line through points $C$ and $D$?

Tip: When two points share the same $x$-coordinate, the line between them is vertical; when they share the same $y$-coordinate, the line is horizontal.