`B M\ a n d\ C N` are perpendicular to a line passing through the vertex `A` of a triangle `A B Cdot` If `L` is the mid-point of `B C` , prove that `L M=L N`

B M and C N are perpendiculars to a line passing through the vertex A of a triangle A B Cdot If L is the mid-point of B C , prove that L M=L Ndot

B M\ a n d\ C N are perpendicular to a line passing through the vertex A of a triangle A B C . If L is the mid-point of B C , prove that L M=L N .

In a A B C ,\ B M\ a n d\ C N are perpendiculars from B\ a n d\ C respectively on any line passing through Adot If L is the mid-point of B C , prove that M L=N L .

In a /_\ A B C ,\ B M\ a n d\ C N are perpendiculars from B\ a n d\ C respectively on any line passing through A . If L is the mid-point of B C , prove that M L=N L .

In a triangle A B C ,\ B M\ a n d\ C N are perpendiculars from B\ a n d\ C respectively on any line passing through A . If L is the mid-point of B C , prove that M L=N L . .

Two lines l and m interset at the O and P is Point on a line n Passing through the point O such that P is equidistant from l and m. Prove that n is the bisectof the angle formed by l and m

Two lines l and m interset at the O and P is Point on a line n Passing through the point O such that P is equidistant from l and m. Prove that n is the bisectof the angle formed by l and m

Two lines l and m are intersect at the point O is a point on a line n passng through the passed O such that P is equidistant from l and m. find than n is the bisector of the angle formed by l and m.

A B C D is a parallelogram. If La n dM are the mid-points of B Ca n dD C respectively, then express vec A La n d vec A M in terms of vec A Ba n d vec A D . Also, prove that vec A L+ vec A M=3/2 vec A Cdot

A B C D is a parallelogram. If La n dM are the mid-points of B Ca n dD C respectively, then express vec A La n d vec A M in terms of vec A Ba n d vec A D . Also, prove that vec A L+ vec A M=3/2 vec A Cdot