P is a point equidistant from two lines l and m intersecting at point A (see figure). Show that the line AP bisects the angle between them.

In the given figure the lines l and m intersects at O find x

If (l_(1),m_(1),n_(1)),(l_(2),m_(2),n_(2)) are direction cosines of two lines which inculude an angle 120^(@) , then the direction cosines of the line which bisects the angle between them is

A line p intersects two lines l and m at two distinct points observe the figure and fill in the blanks the line P is known as…..

AB is a line - segment. P and Q are points on either side of AB such that each of them is equidistant from the points A and B (See Fig ). Show that the line PQ is the perpendicular bisector of AB.

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

The equation of the line passing through the point P(1, 2) such that P bisects the part intercepted between the axes is

From an external point two tangents are drawn to a circle.A line joining the external point and the centre of the circle bisects the line between the tangents. Is this true or not? Justify your answer.

The equation of the line passing through the point P(2,-5) such that P bisects the part intercepted between the axes is