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For a line segment one endpoint is -8 10 and the midpoint of - 2 6 Find the coordinates of the other endpoint x1 y1?
The midpoint is going to have an x and y value halfway between those of the two endpoints. The midpoint has an x value 6 higher than the first endpoint and a y value 4 lower. Just continue this pattern to get the other endpoint.
(-2+6, 6-4)=(4, 2)
The midpoint formula: [(x1 + x2)/2, (y1 + y2)/2]
By substituting the given values into the formula we have:
(x1 + -8)/2 = -2 and (y1 + 10)/2 = 6
x1 - 8 = -4 and y1 + 10 = 12
x1 -8 + 8 = -4 + 8 and y1 + 10 - 10 = 12 - 10
x1 = 4 and y1 = 2
Thus, the other endpoint is (4, 2).
What else can I help you with?
If the midpoint of xy is located at the origin and one endpoint of this segment has coordinates of -8 10 what are the coordinates of the other endpoint?
The other end point is (8,-10).
The midpoint of JK is point L at ( and ndash1 8). One endpoint is J(4 and ndash15). Which equations can be solved to determine the coordinates of the other endpoint K Check all that apply?
If endpoint J is at (4, 15) and midpoint L is at (1, 8) then endpoint K is at (-2, 1) Because (4-2)/2 = x and (15+1)/2 = y for midpoint (1, 8)
Givin the coordinate of one endpoint of segment AB and its midpoint find the coordniates of the other endpoint?
If the coordinate of A is x, and that of the midpoint of AB, M, is m then the distance AM is m-x so the distance AB = 2*(m-x) So the coordinate of B is x + 2*(m-x) = 2m-x For coordinates in more than one dimension, apply the above rule separately for each dimension.
The midpoint of CD is m -1 -2 one endpoint is C -9 -4 what is the other endpoint?
The other endpoint is -5,-8.
What is a line segment with one endpoint at the center of a circle and the other endpoint on the circle or the length of that segment?
The line segment is a radius.
If the midpoint of xy is located at the origin and one endpoint of this segment has coordinates of -8 10 what are the coordinates of the other endpoint?
The other end point is (8,-10).
A line segment has an endpoint at (3, 2). If the midpoint of the line segment is (6, -2), what are the coordinates of the point at the other end of the line segment?
(9,4)
What is the other endpoint of the line segment with the given endpoint and midpoint. Endpoint (6-9) midpoint (76)?
If you mean endpoint (6, 9) and midpoint (7, 6) then the other endpoint is (8, 3)
What is the other endpoint of the segment with midpoint -3 and endpoint -7?
4
How do you find an endpoint if you are given one endpoint and the midpoint?
If you are only given one endpoint and a midpoint, you know what the middle of the line segment is. Since the midpoint is half of what the line segment's length is, all you have to do is find the distance between the endpoint given and the midpoint, then add that coordinate to your midpoint and get your other endpoint. For example: Endpoint A: (4,5) Midpoint: (6,8) Distance between: (2,3) Add (2,3) to (6,8) and get Endpoint B: (8,11).
How do you find an endpoint if you are given the other endpoint and the midpoint?
You practically just use the midpoint formula. M(x,y)= (x1 + x2, y1 + y2)---------- --------(the 2 is part of a fraction for the midpoint formula) ---> 2 2For ex.The midpoint of JK is (3,4). One endpoint is K(-3,-2).(-3 + y2 , -2 + y2).-------- ---------2 2You Multiply the midpoint coordinates to the denominators. So the midpoint coordinate 3 is multiplied to the first denominator and 4 is multiplied to the second denominator.The equations turn out to be:6=-3 + x2 AND 8= -2 + y2x2=9 y2=10so the Other endpoint's coordinates are (9,10)
To find the midpoint of a segment first mark a point not on the segment and then fold the paper so that the point you marked and a point on the line are included in the fold.?
To find the midpoint of a segment using paper folding, start by marking a point off the segment. Then, fold the paper so that this marked point aligns with one endpoint of the segment, causing the other endpoint to lie on the crease. The crease created by the fold represents the perpendicular bisector of the segment, and where it intersects the segment is the midpoint. Unfolding the paper will reveal this point clearly.
The midpoint of JK is point L at ( and ndash1 8). One endpoint is J(4 and ndash15). Which equations can be solved to determine the coordinates of the other endpoint K Check all that apply?
If endpoint J is at (4, 15) and midpoint L is at (1, 8) then endpoint K is at (-2, 1) Because (4-2)/2 = x and (15+1)/2 = y for midpoint (1, 8)
How do you draw a median in geometry?
a median is a line or segment with one endpoint as the midpoint, and the other end at the vertex. so start at a vertex and draw a straight line to the midpoint of the opposite side.
Givin the coordinate of one endpoint of segment AB and its midpoint find the coordniates of the other endpoint?
If the coordinate of A is x, and that of the midpoint of AB, M, is m then the distance AM is m-x so the distance AB = 2*(m-x) So the coordinate of B is x + 2*(m-x) = 2m-x For coordinates in more than one dimension, apply the above rule separately for each dimension.
The midpoint of CD is m -1 -2 one endpoint is C -9 -4 what is the other endpoint?
The other endpoint is -5,-8.
What is a line segment with on endpoint on a circle and the other endpoint at the center?
Such a line segment would be a radius of the circle.
