-5.5
To find the midpoint of a segment with endpoints at (-15) and (55), you can use the midpoint formula: ((x_1 + x_2) / 2). Substituting the values, the midpoint is ((-15 + 55) / 2 = 40 / 2 = 20). Therefore, the midpoint of the segment is (20).
To calculate the y-coordinate of the midpoint of a vertical line segment with endpoints at (0, 0) and (0, 15), you can use the midpoint formula, which is given by ( \text{Midpoint} = \left( \frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2} \right) ). Here, since both endpoints share the same x-coordinate (0), you only need to average the y-coordinates: ( \frac{0 + 15}{2} = 7.5 ). Thus, the y-coordinate of the midpoint is 7.5.
To calculate the midpoint of a vertical line segment with endpoints at (0, 0) and (0, 15), you can use the midpoint formula, which is given by ((x_m, y_m) = \left(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2}\right)). In this case, (x_1) and (x_2) are both 0, while (y_1) is 0 and (y_2) is 15. Thus, the midpoint coordinates are ((0, \frac{0 + 15}{2}) = (0, 7.5)).
The average of -9 and 15 is +3 .
Ah, the median and the midpoint are both ways to find the middle of a set of numbers, but they are calculated differently. The median is the middle number when the numbers are ordered from least to greatest, while the midpoint is the exact middle point between two endpoints. Both are beautiful ways to find balance and harmony in our mathematical landscapes.
To find the midpoint of a segment with endpoints at (-15) and (55), you can use the midpoint formula: ((x_1 + x_2) / 2). Substituting the values, the midpoint is ((-15 + 55) / 2 = 40 / 2 = 20). Therefore, the midpoint of the segment is (20).
The midpoint of a line segment with endpoints at -4, 15 and 22, 3 is (9,9).
If you mean endpoints of (0, 0) and (0, 15) then the midpoint is at (0, 7.5)
Some methods you could use to find the y-coordinate of the midpoint of a vertical line segment with endpoints at 0 0 and 0 15 are by: Counting by hand Dividing 15 by 2
To calculate the y-coordinate of the midpoint of a vertical line segment with endpoints at (0, 0) and (0, 15), you can use the midpoint formula, which is given by ( \text{Midpoint} = \left( \frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2} \right) ). Here, since both endpoints share the same x-coordinate (0), you only need to average the y-coordinates: ( \frac{0 + 15}{2} = 7.5 ). Thus, the y-coordinate of the midpoint is 7.5.
Each coordinate of the midpoint of a straight line segment is the arithmetic mean of the coordinates of the endpoints. So the y-coordinate is (0+15)/2 = 7.5
The point on a line segment that is equidistant from the ends of the segment. So pretty much a point in the middle of a segment
(5/2, - 7/2) Apex
-- The x-coordinate of the midpoint is the average of the x-coordinates of the end-points. -- The y-coordinate of the midpoint is the average of the y-coordinates of the end-points. -- The average of two numbers is 1/2 of (the first number plus the second number).
X=10 ef=8 fg=15
15
15