Point M is the midpoint on line RS.
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].
it divides theline segment..xDusing midpoint formula..and division of line segment formula..m=(X1+X2)/2 (Y1+Y2)/2X=X1+r(X2-X1)xD ..
Suppose one end point is A and the midpoint is M. Then the distance from the given end to the midpoint is M-A. So the other end point is M-A further away from M ie it is at M + (M-A) = 2M-A. The above answer looks like it is for 1 dimensional problems only but for two or more dimensions, either treat A and M as vectors or (if you are not familiar with vectors), apply the same rule to the x-coordinate, then separately, to the y-coordinate, etc. So, in 2 dimensions, if A = (ax, ay) and M = (mx, my) then the other end point is (2mx- ax , 2my- ay) and similarly for more dimensions.
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
By substituting 'f' with 'g' in the expression, you maintain the same term 'g' and replace 'f' with 'g', resulting in 'g g mr²'. This is equivalent to multiplying 'g' by itself, i.e., g² mr².
If M is the midpoint of segment AB, then AMis congruent to MB.
It is 12.
Point M is the midpoint on line RS.
(m - n)(r - s)
m in m derived filters refers to its association with the midpoint impedance
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
If R = (xr, yr) and P = (xp, yp) then the midpoint is [(xr + xp)/2, (yr + yp)/2].