A line through the point A(2,4) intersects the line `x+y=9` at the point. The minimum distance of AP , is

The equation of the line passing through the point of intersection of the lines 2x+y=5 and y=3x-5 and which is at the minimum distance from the point (1,2) is

The line through the points (h,3) and (4,1) intersects the line 7x-9y-19=0 at right angle.Find the value of h.

The line through the points (h,3) and (4,1) intersects the line 7x-9y-17 =0 at right angle. Find the value of h .

Find the equations of the lines through the point of intersection of the lines x -y+1=0 and 2x-3y+5= 0 whose distance from the point (3, 2) is 7/5

Find the equations of the lines through the point of intersection of the lines x -y+1=0 and 2x-3y+5= 0 whose distance from the point (3, 2) is 7/5

The line through the points (h, 3) and (4,1) intersects the line 7x - 9y - 19 = 0 .at right angle. Find the value of h.

The line through the points (h, 3) and (4,1) intersects the line 7x - 9y - 19 = 0 .at right angle. Find the value of h.

The line through the points (h, 3) and (4, 1) intersects the line 7x-9y-19=0 at right angle. Find the value of h.