The interior angle bisector of angle `P` for the trangle `P Q R` whose coordinates of the veetices are `P(-8,5); Q(-15 ,-19)a n dR(1,-7)` has the equation `a x+2y+c=0,` then `(a ,c)=` `a=11` `a=10` `c=78` `c=80`

The interior angle bisector of angle P for the trangle PQR whose coordinates of the veetices are P(-8,5);Q(-15,-19) and R(1,-7) has the equation ax+2y+c=0, then (a,c)=a=11a=10c=78c=80

The interior angle bisector of angle A for the triangle ABC whose coordinates of the vertices are A(-8,5), B(-15,-19) and C(1,-7) has the equation ax+2y+c=0 Find 'a' and 'c'

Consider a triangle PQR with coordinates of its vertices as P(-8,5), Q(-15,-19), and R(1,-7). The bisector of the interior angle of P has the equation which can be written in the form ax+2y+c=0 The sum a+c is

Consider a triangle PQR with coordinates of its vertices as P(-8,5), Q(-15, -19), and R (1, -7). The bisector of the interior angle of P has the equation which can be written in the form ax+2y+c=0. triangle PQR is The sum a + c is

Consider a triangle PQR with coordinates of its vertices as P(-8,5), Q(-15, -19), and R (1, -7). The bisector of the interior angle of P has the equation which can be written in the form ax+2y+c=0. The radius of the in circle of triangle PQR is The sum a + c is

Consider a triangle PQR with coordinates of its vertices as P(-8,5), Q(-15,-19), and R(1,-7). The bisector of the interior angle of P has the equation which can be written in the form ax+2y+c=0 The radius of the incircle of triangle PQR is

Consider a triangle PQR with coordinates of its vertices as P(-8,5), Q(-15, -19), and R (1, -7). The bisector of the interior angle of P has the equation which can be written in the form ax+2y+c=0. The distance between the orthocenter and the circumcenter of triangle PQR is

Consider a triangle PQR with coordinates of its vertices as P(-8,5), Q(-15, -19), and R (1, -7). The bisector of the interior angle of P has the equation which can be written in the form ax+2y+c=0. The distance between the orthocenter and the circumcenter of triangle PQR is