`A` is a point on either of two lines `y+sqrt(3)|x|=2` at a distance of `4sqrt(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)`

A is a point on either of two line y+sqrt3absx=2 " at a distance of " 4/sqrt3 units from their point of intersection. The coordinates of the foot of perpendicular from A on the bisector of the angle between them are

P is a point on either of the two lines y - sqrt3|x|=2 at a distance 5 units from their point of intersection The coordinates of the foot of the perpendicular from P on the bisector of the angle between them are

P is a point on either of the two lines y-sqrt(3)|x|=2 at a distance 5 units from their point of intersection The coordinates of the foot of the perpendicular from P on the bisector of the angle between them are

P is a point on either of the two lines y - sqrt3|x|=2 at a distance 5 units from their point of intersection The coordinates of the foot of the perpendicular from P on the bisector of the angle between them are

P_1, P_2 are points on either of the two line y-sqrt(3)|x|=2 at a distance of 5 units from their point intersection. Find the coordinatesof the foot of perpendiculars drawn from P_1, P_2 on the bisector of the angle between the given lines.

P_1, P_2 are points on either of the two line y-sqrt(2)|x|=2 at a distance of 5 units from their point intersection. Find the coordinatesof the foot of perpendiculars drawn from P_1, P_2 on the bisector of the angle between the given lines.

P_(1),P_(2) are points on either of the two lines y-sqrt(3)|x|=2 at a distance of 5 units from the poinff intersection.Find the coordinates of the foot of perpendiculars drawn from P_(1),P_(2) on the bisector the angle between the given lines.

P_1, P_2 are points on either of the two lines y- sqrt(3) |x| =2 at a distance of 5 units from their point of intersection. Find the coordinates of the foot of perpendiculars drawn from P_1, P_2 on the bisector of the angle between the given lines. Thinking Process : Here, equation y- sqrt(3) |x| =2 represents two different lines for x gt 0 and x lt 0 and they are bisector of Y -axis. P_1 and P_2 are points at a distance 5 unit from point of intersection. The y coordinate of the foot of perpendicular on Y-axis is 2+5 cos ( 30^(@) ) .

The coordinates of the foot of the perpendicular from the point (2,3) on the line -y+3x+4=0 are given by