To find the midpoint of the line segment with endpoints (-8, 12) and (-13, -2), use the midpoint formula: ((x_m, y_m) = \left(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2}\right)). Plugging in the values, we get (x_m = \frac{-8 + (-13)}{2} = \frac{-21}{2} = -10.5) and (y_m = \frac{12 + (-2)}{2} = \frac{10}{2} = 5). Therefore, the midpoint is ((-10.5, 5)).
The midpoint is the point (-10.5, 5) .
The middle point of a line segment.
Yes, the midpoint of a given line segment must lie on the line segment itself. The midpoint is defined as the point that divides the segment into two equal parts, which means it is located directly between the endpoints of the segment. Therefore, by definition, the midpoint is always a point on the line segment.
Yes, the midpoint of a given line segment must lie on that line segment. The midpoint is defined as the point that is equidistant from both endpoints of the segment, effectively dividing it into two equal parts. Therefore, by definition, the midpoint cannot exist outside of the line segment itself.
No no no! A line segment, on the other hand, does: it is the point equidistant from each end of the segment.
The midpoint is the point (-10.5, 5) .
The middle point of a line segment.
A point on a line segment that divides the segment into two equal parts is a midpoint.
Yes, the midpoint of a given line segment must lie on the line segment itself. The midpoint is defined as the point that divides the segment into two equal parts, which means it is located directly between the endpoints of the segment. Therefore, by definition, the midpoint is always a point on the line segment.
Use the midpoint calculator to find out the midpoint of a line segment, which is the point that cuts the segment into two equal parts.
Its midpoint.
midpoint
In geometry, a median of a triangle is a line segment joining a vertex to the midpoint of the opposing side.
midpoint
Yes, the midpoint of a given line segment must lie on that line segment. The midpoint is defined as the point that is equidistant from both endpoints of the segment, effectively dividing it into two equal parts. Therefore, by definition, the midpoint cannot exist outside of the line segment itself.
No no no! A line segment, on the other hand, does: it is the point equidistant from each end of the segment.
It is known as the midpoint of the line segment