Answer:
The length of the line segment: 5.8 units
Explanation:
To find the length of a line segment, you must us the formula:
D=

1. well, you must first identify your coordinates
Point A is (-2, -4) which is (
,
)
Point B is (1, 1) which is (
,
)
2. Now you put these coordinates into your equation
D=

Ofc, you gotta keep in mind of any double negatives
D=

3. simplify
D=

D=

D=

The square root of 34 is 5.83095189.... in decimal form
4. Round it to the nearest tenth
5.83 and since 3 is lower than five, it does nothing
5.8= The length of your line segment!