The midpoint of a line segment defined by two points M and R can be calculated using the midpoint formula. If M has coordinates (x₁, y₁) and R has coordinates (x₂, y₂), the midpoint, denoted as MR, is given by the formula: ((\frac{x₁ + x₂}{2}, \frac{y₁ + y₂}{2})). This point represents the average of the x-coordinates and the average of the y-coordinates of the points M and R.
Point M is the midpoint on line RS.
An example of a midpoint is the point that divides a line segment into two equal parts. For instance, if a line segment connects the points A(2, 3) and B(6, 7) in a coordinate plane, the midpoint M can be calculated using the formula M = ((x1 + x2)/2, (y1 + y2)/2). In this case, the midpoint M would be (4, 5).
The possible coordinates of the midpoint depend on the coordinates of A and T and these depend on what these two points are and how they are related.If A = (p,q) and T = (r,s ) then the midpoint of AT has coordinates [(p+r)/2, ((q+s)/2].
If R = (xr, yr) and P = (xp, yp) then the midpoint is [(xr + xp)/2, (yr + yp)/2].
To find the midpoint of a line segment with given endpoints ( A(x_1, y_1) ) and ( B(x_2, y_2) ), you can use the midpoint formula: ( M\left(\frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2}\right) ). This formula averages the x-coordinates and the y-coordinates of the endpoints to determine the coordinates of the midpoint ( M ).
I am guessing there is a missing plus sign and you want to factor mr + ns - nr - ms. If so , mr -ms + ns - nr = m(r - s) - n( r -s ) = (r - s) (m - n)
The answer is (8,6). I just drew a graph and found the slope then I used the slope once going downwards from the midpoint
As per Newton's Law of gravitation F = G * M * m/R^2 But also F = mg Thus, mg = G * M * m/R^2. In this equation m and m will cancel out to get the final result as: g = G * M/R^2.
If M is the midpoint of segment AB, then AMis congruent to MB.
Point M is the midpoint on line RS.
It is 12.
The formula for finding the midpoint of a line segment using midpoint notation is: M ((x1 x2) / 2, (y1 y2) / 2)
m in m derived filters refers to its association with the midpoint impedance
(m - n)(r - s)
The possible coordinates of the midpoint depend on the coordinates of A and T and these depend on what these two points are and how they are related.If A = (p,q) and T = (r,s ) then the midpoint of AT has coordinates [(p+r)/2, ((q+s)/2].
That factors to (m + n)(r + s) The GCF is 1.
not enough info