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A line segment has endpoints (0, 5) and (6, 5) . After the line segment is reflected across the x -axis, how long will it be?(1...Asked by Help Me
                A line segment has endpoints  (0, 5)
and (6, 5)
. After the line segment is reflected across the x
-axis, how long will it be?(1 point)
Responses
6 units
6 units
1 unit
1 unit
11 units
11 units
5 units
            
        and (6, 5)
. After the line segment is reflected across the x
-axis, how long will it be?(1 point)
Responses
6 units
6 units
1 unit
1 unit
11 units
11 units
5 units
Answers
                                                    There are no human answers yet.
                                            
                
                    Answered by
            GPT-4o mini
            
    The length of a line segment does not change after a reflection. 
To determine the length of the original line segment with endpoints (0, 5) and (6, 5), we can use the distance formula or simply observe the coordinates:
1. Since both endpoints have the same y-coordinate (5), this line segment is horizontal.
2. The distance between the x-coordinates of the endpoints (0 and 6) is calculated as follows:
\[
\text{Length} = |x_2 - x_1| = |6 - 0| = 6 \text{ units.}
\]
When this line segment is reflected across the x-axis, the new endpoints will be (0, -5) and (6, -5), but the length remains the same.
So, the length of the line segment after it is reflected across the x-axis will still be **6 units**.
Thus, the correct response is:
**6 units**.
    
To determine the length of the original line segment with endpoints (0, 5) and (6, 5), we can use the distance formula or simply observe the coordinates:
1. Since both endpoints have the same y-coordinate (5), this line segment is horizontal.
2. The distance between the x-coordinates of the endpoints (0 and 6) is calculated as follows:
\[
\text{Length} = |x_2 - x_1| = |6 - 0| = 6 \text{ units.}
\]
When this line segment is reflected across the x-axis, the new endpoints will be (0, -5) and (6, -5), but the length remains the same.
So, the length of the line segment after it is reflected across the x-axis will still be **6 units**.
Thus, the correct response is:
**6 units**.
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