Let `B_1 = 3x + 4y – 7 = 0 & B_2 = 4x - 3x -14=0` are angle bisectors of the angle between the lines `L_1 = 0 & L_2 = 0` in which L, is passes through the point (1, 2), then

Let =3x+4y7=0&B_(2)=4x-3x-14=0B_(1)=3x+4y7=0&B_(2)=4x-3x-14=0 are angle bisectors of the angle between the lines L_(1)=0&L_(2)=0 in which L, is passes through the point (1,2), then

The bisector of the acute angle formed between the lines 4x - 3y + 7 = 0 and 3x - 4y + 14 = 0 has the equation

The equation of the bisector of the acute angle between the lines 4x-3y+7=0 and 3x-4y+14=0 is

The bisector of the acute angle formed between the lines 4x - 3y + 7 = 0 and 3x - 4y + 14 = 0 has the equation

The bisector of the acute angle formed between the lines 4x - 3y + 7 = 0 and 3x - 4y + 14 = 0 has the equation

Equation of angle bisector of the lines 3x-4y+1=0 and 12x+5y-3=0 containing the point (1,2)

If x + y = 0 is the angle bisector of the angle containing the point (1,0), for the line 3x + 4y + b = 0; 4x+3y + b =0, 4x + 3y-, b = 0 then

If x + y = 0 is the angle bisector of the angle containing the point (1,0), for the line 3x + 4y + b = 0; 4x+3y + b =0, 4x + 3y- b = 0 then