The coordinates for points C and R are (-1, 4) and (6, 4), respectively. RS and CD intersect at P (3, 2)

i don't even know man.

What is the question? Do you need the coordinates of S and D?

You didn't say what you want done. so

I calculated the length of each side:

CR = 6 - (-)1 = 7

(CD)^2 = (3 + 1)^2 + (2 - 4)^2 = 16 + 4
= 20
CD = sqrt(20) = 4.5

(RS)^2 = (3 - 6)^2 + (2 - 4) = 9 + 4 =
13
RS = sqrt(13) = 3.6

To find the intersection point P between the lines RS and CD, we need to determine the equations of the lines RS and CD first.

Line RS passes through the points R(6, 4) and S. However, we don't have the coordinates of point S, so we cannot determine the equation of the line accurately.

Similarly, line CD passes through the points C(-1, 4) and D. Again, we don't have the coordinates of point D, so we cannot determine the equation of the line accurately.

Without knowing the coordinates of points S and D, we cannot find the exact intersection point P (3, 2).