If the distance between the points A (4, p) and B(1, 0) is 5 then
(a) p = 4 only (b) p = -4 only (c) p = ±4 (d) p = 0
Applying distance formula, √(1−4)2+(0−p)2=5⇒9+p2=25⇒p2=16∴p=±4
If the point of intersection of the lines 2px+3qy+r=0 and px–2qy–2r=0 lies strictly in the fourth quadrant and is equidistant from the two axes, then