Question

draw slope triangles (labeling rise and run) on the line above between each point.

Explanation:

Step1: Understand the Task

The task is to draw slope triangles (labeling rise and run) between each point on a given line. First, recall that a slope triangle is a right triangle formed by two points on a line, where the vertical leg is the "rise" (change in \( y \)-coordinates) and the horizontal leg is the "run" (change in \( x \)-coordinates).

Step2: Identify Points on the Line

Assume there are points on the line (though the line isn't fully visible here, but in general, for a line with points, say \( (x_1,y_1) \) and \( (x_2,y_2) \)):

• For two consecutive points, calculate the change in \( y \) (rise) as \( \Delta y = y_2 - y_1 \) and change in \( x \) (run) as \( \Delta x = x_2 - x_1 \).

Step3: Draw the Triangle

• Draw a vertical segment from the first point to the height of the second point (this is the rise, label it).
• Draw a horizontal segment from the end of the vertical segment to the second point (this is the run, label it).
• The hypotenuse is the segment of the line between the two points. Repeat this for each pair of consecutive points on the line.

(Note: Since the actual line and points aren't fully provided, the general process is as above. If specific coordinates were given, we'd use them to find exact rise and run values.)

Answer:

(The answer would involve drawing the slope triangles as described, labeling rise (vertical change) and run (horizontal change) for each segment between consecutive points on the line. Since it's a drawing task, the key is to apply the concept of slope triangles with rise (Δy) and run (Δx) labeled for each interval between points.)