[" Let "P=(-1,0),Q=(0,0)" and "R=(sqrt(3),3)" be three points.The equation "0],[[" (1) "sqrt(3)x+y=0," (2) "x+((sqrt(3))/(2))y=0],[" (3) "((sqrt(3))/(2))x+y=0," (4) "x-sqrt(3)y=0]]

P=(-1,0),Q=(0,0) and R=(3,3sqrt(3)) be three points.The equation of the bisector of the angle PQR (1)sqrt(3)x+y=0(2)x+(sqrt(3))/(2)y=0 (3) (sqrt(3))/(2)x+y=0(4)x+sqrt(3)y=0

Let P=(-1,0),Q=(0,0) and R=(3,3sqrt(3)) be three points.The equation of the bisector of the angle PQR

Let P""=""(-1,""0),""Q""=""(0,""0)""a n d""R""=(3,""3sqrt(3)) be three points. The equation of the bisector of the angle PQR (1) sqrt(3)x+y=0 (2) x+(sqrt(3))/2y=0 (3) (sqrt(3))/2x+y=0 (4) x+sqrt(3)y=0

Let P-=(-1,0),Q-=(0,0) and R-=(3,3sqrt(3)) be three points. The equation of the bisector of the angle PQR is

Let P(-1,0), Q(0,0) and R(3,3sqrt(3)) be three points. The equation of the bisector of the angle PQR is

Let P-=(-1,0),Q-=(0,0), "and " R-=(3,3sqrt(3)) " be three points". Then the equation of the bisector of angle PQR is

Let P=(-1, 0), Q=(0,0) and R=(3, 3sqrt3 ) be three points. The equation of the bisector of the angle PQR is