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x = (2×8 + 1×(−4))/3 = 4.
5 = (x+6)/2, so x = 4.
P = ((−4+8)/2,(−2+10)/2) = (2,4), so P is the midpoint and the ratio is 1:1.
The first quarter point divides AB in the ratio 1:3. Its coordinates are (4,4).
AB² = (1−4)²+(7−2)² = 9+25 = 34.
Midpoint = ((2+6)/2,(−3+5)/2) = (4,1), which lies in the first quadrant.
Midpoint = ((−5+7)/2,(3−5)/2) = (1,−1).
Since the diagonals of a parallelogram bisect each other, equating the midpoint coordinates gives p = 7.
AB² = (1−4)²+(7−2)² = 9+25 = 34. All four sides have the same squared length.
PQ²=50, PR²=2 and QR²=52. Since PQ²+PR²=QR², the right angle is at P.
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