Question

use the drawing tool(s) to form the correct answer on the provided number line. draw a line segment with an endpoint at 1.6 and a length of 1.2.

Explanation:

Step1: Determine the endpoint

We know one endpoint is at \(1.6\) on the number line.

Step2: Calculate the other endpoint

To find the other endpoint, we add the length of the line segment (\(1.2\)) to the given endpoint (\(1.6\)): \(1.6 + 1.2 = 2.8\). So the line segment should start at \(1.6\) and end at \(2.8\) (or we could also go in the negative direction, but since \(1.6-1.2 = 0.4\), and the problem doesn't specify direction, but typically for a number line segment with positive length in the positive direction unless stated otherwise, we use the positive addition. However, the main task is to draw the segment with one endpoint at \(1.6\) and length \(1.2\), so we identify the two points \(1.6\) and \(1.6 + 1.2=2.8\) (or \(1.6 - 1.2 = 0.4\)) and draw the segment between them.

Answer:

To draw the line segment:

1. Locate the point \(1.6\) on the number line.
2. If moving in the positive direction, move \(1.2\) units to the right from \(1.6\) to reach \(1.6+1.2 = 2.8\). If moving in the negative direction, move \(1.2\) units to the left to reach \(1.6 - 1.2=0.4\).
3. Use the line segment tool to connect \(1.6\) with either \(2.8\) (or \(0.4\)) to form the line segment of length \(1.2\).

(Note: Since this is a drawing task, the key is to identify the two endpoints \(1.6\) and \(1.6\pm1.2\) and draw the segment between them. The final answer here is about the process of determining the endpoints to draw the segment, with the endpoints being \(1.6\) and \(2.8\) (or \(0.4\)) and the segment connecting them.)