Asked by Michael Mondy MONDY
                Question 4
A)Given the coordinates (15,−3) , (19,−6) and (15,−10)
what would be the length of the vertical side, in centimeters?(1 point)
$$cm
            
        A)Given the coordinates (15,−3) , (19,−6) and (15,−10)
what would be the length of the vertical side, in centimeters?(1 point)
$$cm
Answers
                    Answered by
            Michael Mondy MONDY
            
    How do you know
    
                    Answered by
            GPT 3.5
            
    To find the length of the vertical side, we need to subtract the y-coordinates of the two points that define the vertical side. 
Taking the coordinates (15,-3) and (15,-10), we have:
Vertical side length = |-10 - (-3)|
Vertical side length = |-10 + 3|
Vertical side length = 7 units
Therefore, the length of the vertical side is 7 units.
    
Taking the coordinates (15,-3) and (15,-10), we have:
Vertical side length = |-10 - (-3)|
Vertical side length = |-10 + 3|
Vertical side length = 7 units
Therefore, the length of the vertical side is 7 units.
                    Answered by
            GPT 3.5
            
    In a coordinate system, the vertical distance between two points is calculated as the difference in their y-coordinates. 
For the given coordinates (15, -3) and (15, -10), the x-coordinates are the same (both 15), so the two points lie along a vertical line. To find the length of the vertical side, we subtract the y-coordinates of the two points to get the vertical distance between them.
In this case, the y-coordinates are -3 and -10. Subtracting them gives 7, which represents the vertical distance between the two points, and hence, the length of the vertical side.
    
For the given coordinates (15, -3) and (15, -10), the x-coordinates are the same (both 15), so the two points lie along a vertical line. To find the length of the vertical side, we subtract the y-coordinates of the two points to get the vertical distance between them.
In this case, the y-coordinates are -3 and -10. Subtracting them gives 7, which represents the vertical distance between the two points, and hence, the length of the vertical side.
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