The coordinates of the foot of the perpendicular from the point `(2,3)` on the line `-y+3x+4=0` are given by (a)`((37)/(10),-1/(10))` (b) `(-1/(10),(37)/(10))` (c)`((10)/(37),-10)` (d) `(2/3,-1/3)`

Find the coordinates of the foot of perpendicular from the point (-1, 3) to the line 3x - 4y - 16 = 0 .

The coordinates of the foot of the perpendicular from the point (3,-1,11) on the line x/2=(y-2)/3=(z-3)/4

Find the foot of the perpendicular drawn from the point (1,0, 3) to the join of points (4,7,1) and (3,5,3).

The foot of the perpendicular from A (1, 0, 0) to the line (x-1)/2=(y+1)/(-3)=(z+10)/8 is

The coordinates o the foot of the perpendicular drawn from the origin to the line joining the point (-9,4,5)a n d(10 ,0,-1) will be a. (-3,2,1) b. (1,2,2) c. 4,5,3 d. none of these

Find the nearest point on the line 3x+y=10 from the origin is:

A is a point on either of two lines y+sqrt(3)|x|=2 at a distance of 4/sqrt(3) units from their point of intersection. The coordinates of the foot of perpendicular from A on the bisector of the angle between them are (a) (-2/(sqrt(3)),2) (b) (0,0) (c) (2/(sqrt(3)),2) (d) (0,4)

(1)/(3)x+y=(10)/(3),2x+(1)/(4)y=(11)/(4)

Find the length of the perpendicular and the coordinates of the foot of the perpendicul from (-10,-2) to the line x+y -2=0

Find the length of the perpendicular and the co-ordinates of the foot of the perpendicular from (-10,-2) to the line x+y-2=0.