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Find the midpoint of the segment below and enter its coordinates as an ordered pair?
This can be done with the equation (x1+x2)/2, (y1+y2)/2 which, when solved, creates a (x,x) solution, or a coordinate pair solution. if you had the points (2,4) and (4,8) you would put x1 (2) plus (+) x2 (4) divided by 2, and 2+4 is 6, and 6/2 is 3, so we know our midpoint x value is 3. Then, we would plug in our 'y' values, so we would have y1 (4) + y2 (8) and 4+8 = 12 and 12/2 is 6, so our solution coordinate ordered pair would be (3,6).
What else can I help you with?
What is the midpoint of the segment below (35) (22)?
To find the midpoint of the segment connecting the points (35) and (22), you can use the midpoint formula, which is ((x_1 + x_2)/2) for the x-coordinates. In this case, the midpoint is ((35 + 22)/2 = 57/2 = 28.5). Thus, the midpoint of the segment is at 28.5.
What construction will determine a midpoint?
To determine a midpoint, construct a line segment between two endpoints, A and B. Use a compass to measure the distance between A and B, then set the compass to half that length. From point A, draw an arc above and below the segment, and repeat from point B. The intersection points of the arcs give you two points that can be connected to form a perpendicular bisector, which will intersect the original segment at its midpoint.
Is it possible to construct a perpendicular line that bisects a line?
Yes, it is possible to construct a perpendicular line that bisects a given line segment. To do this, you can use a compass and straightedge: first, draw arcs of equal radius from each endpoint of the segment to create two intersection points above and below the segment. Then, draw a line through these intersection points, which will be perpendicular to the original segment and will bisect it at its midpoint.
How do you contrust the mid point of a given line?
First, it needs to be a line segment: a line is infinitely long and so has no midpoint.Suppose the line to be bisected is AB. Place the point of a pair of compasses at A with an arc which is greater than half AB. Draw arcs above and below the line segment. Then, move the compass point to B and without changing the arc width, draw fresh arcs to intercept the previous ones at points X and Y. The intersection of the line segment XY and AB is the midpoint of AB.
What is the lenght of the blue segment in L below?
7.74
What is the x-intercept of the line shown below -2 and 4?
AnFind the midpoint of the segment below and enter its coordinates as an ordered pair. (-3,4) (-3,-2)
What is the midpoint of the segment below (35) (22)?
To find the midpoint of the segment connecting the points (35) and (22), you can use the midpoint formula, which is ((x_1 + x_2)/2) for the x-coordinates. In this case, the midpoint is ((35 + 22)/2 = 57/2 = 28.5). Thus, the midpoint of the segment is at 28.5.
What methods could you use to calculate the x coordinate of the midpoint of a horizontal segment with the endpoints of -6 0 and 6 0?
You could use algebra (see below for how to do that), or you could graph the line and measure it.Using algebraThe x-coordinate of the midpoint of a line segment is the average of the x-coordinates of the end-points. 1/2(-6 + 6) = 0The y-coordinate of the midpoint of a line segment is the average of the y-coordinates of the end-points.1/2(0 + 0) = 0The midpoint of the given horizontal segment is the origin, (0, 0) .
What is the midpoint of the segment below?
There is no segment. You need to click "Add related links" to the left and show an image or something.
What is the midpoint of the segment below (-63) (-65)?
(5/2, - 7/2) Apex
What is the midpoint of the segment shown below apex?
(5/2, - 7/2) Apex
What is the midpoint of the segment shown below (-4 6) (4-2)?
Points: (-4, 6) and (4, -2) Midpoint: (0, 2)
What is the midpoint of the segment shown below (-24) (6-4)?
If you mean points of (-2, 4) and (6, -4) then the midpoint is at (2, 0)
What is the midpoint of the segment shown below (24) an (2-7)?
If you mean points of (2, 4) and (2, -7) then the midpoint is at (2, -1.5)
What is the midpoint of the segment shown below (-12-3) (3-8)?
If you mean (-12, -3) and (3, -8) then its midpoint is at (-4.5, -5.5)
What construction will determine a midpoint?
To determine a midpoint, construct a line segment between two endpoints, A and B. Use a compass to measure the distance between A and B, then set the compass to half that length. From point A, draw an arc above and below the segment, and repeat from point B. The intersection points of the arcs give you two points that can be connected to form a perpendicular bisector, which will intersect the original segment at its midpoint.
Is it possible to construct a perpendicular line that bisects a line?
Yes, it is possible to construct a perpendicular line that bisects a given line segment. To do this, you can use a compass and straightedge: first, draw arcs of equal radius from each endpoint of the segment to create two intersection points above and below the segment. Then, draw a line through these intersection points, which will be perpendicular to the original segment and will bisect it at its midpoint.
