Respuesta :
Answer:
(5, 21)
Step-by-step explanation:
The x-coordinate of the midpoint of a segment is half of the sum of the x-coordinates of the endpoints.
The y-coordinate of the midpoint of a segment is half of the sum of the y-coordinates of the endpoints.
Let the unknown point have coordinates (x, y).
x-coordinate:
(5 + x)/2 = 5
5 + x = 10
x = 5
y-coordinate:
(-1 + y)/2 = 10
-1 + y = 20
y = 21
The other endpoint has coordinates (5, 21).
The other endpoint would be (5,21).
First find the distance from the endpoint you the mid point. Because the endpoint and midpoint lie on the same x value but different y value you would add the absolute values of the two y values because they are in different quadrants. The distance from the end point and mid point is 11 units.
Because a midpoint halves two endpoints you would just add the distance to itself again to the midpoint. (5, 10+11) which will then give you (5, 21).
First find the distance from the endpoint you the mid point. Because the endpoint and midpoint lie on the same x value but different y value you would add the absolute values of the two y values because they are in different quadrants. The distance from the end point and mid point is 11 units.
Because a midpoint halves two endpoints you would just add the distance to itself again to the midpoint. (5, 10+11) which will then give you (5, 21).