Home
Class 11
MATHS
Let A B C be a triangle. Let A be the ...

Let `A B C` be a triangle. Let `A` be the point `(1,2),y=x` be the perpendicular bisector of `A B ,` and `x-2y+1=0` be the angle bisector of `/_C` . If the equation of `B C` is given by `a x+b y-5=0` , then the value of `a+b` is (a)`1 `(b) `2 `(c) ` 3` (d) `4`

Promotional Banner

Similar Questions

Explore conceptually related problems

Let ABC be a triangle and A -= (1,2) ,y = x be the perpendicular bisector of AB and x-2y+1=0 be the perpendicular bisector of angle C . If the equation of BC is given by ax+by-5 = 0 then the value of a -2b is

Let ABC be a triangle and A -= (1,2) ,y = x be the perpendicular bisector of AB and x-2y+1=0 be the perpendicular bisector of angle C . If the equation of BC is given by ax+by-5 = 0 then the value of a -2b is

Let ABC be a triangle and A -= (1,2) ,y = x be the perpendicular bisector of AB and x-2y+1=0 be the perpendicular bisector of angle C . If the equation of BC is given by ax+by-5 = 0 then the value of a -2b is

Let A, B and C be the vertices of a triangle, equation of perpendicular bisectors of AB and AC are x-y +3 =0 and x+2y + 12=0 respectively If co-ordinates of A are (2,3), then equation of BC is

In triangle A B C , the equation of the right bisectors of the sides A B and A C are x+y=0 and y-x=0 , respectively. If A-=(5,7) , then find the equation of side B Cdot

In triangle A B C , the equation of the right bisectors of the sides A B and A C are x+y=0 and y-x=0 , respectively. If A-=(5,7) , then find the equation of side B Cdot

In triangle A B C , the equation of the right bisectors of the sides A B and A C are x+y=0 and y-x=0 , respectively. If A-=(5,7) , then find the equation of side B Cdot

Let A,B,C be angles of triangles with vertex A -= (4,-1) and internal angular bisectors of angles B and C be x - 1 = 0 and x - y - 1 = 0 respectively. Slope of BC is

Let A,B,C be angles of triangles with vertex A -= (4,-1) and internal angular bisectors of angles B and C be x - 1 = 0 and x - y - 1 = 0 respectively. Slope of BC is