lines `L_1:ax+by+c=0` and `L_2:lx+my+n=0` intersect at the point `P` and make a angle `theta` between each other. find the equation of a line `L`different from `L_2` which passes through `P` and makes the same angle `theta` with `L_1`

Lines L_(1)= ax+by+c=0 and L_(2) -= lx+ mu+n=0 intersect at the point P and makes an angle theta with each other. Find the eqauation of a line L different from L_(2) which passes through P and makes the same angle theta with L_(1) .

Lines L_1-=a x+b y+c=0 and L_2-=l x+m y+n=0 intersect at the point P and make an angle theta with each other. Find the equation of a line different from L_2 which passes through P and makes the same angle theta with L_1dot

Lines L_1-=a x+b y+c=0 and L_2-=l x+m y+n=0 intersect at the point P and make an angle theta with each other. Find the equation of a line different from L_2 which passes through P and makes the same angle theta with L_1dot

Lines L_1-=a x+b y+c=0 and L_2-=l x+m y+n=0 intersect at the point P and make an angle theta with each other. Find the equation of a line different from L_2 which passes through P and makes the same angle theta with L_1dot

Lines L_(1)-=ax+by+c=0 and L_(2)-=lx+my+n=0 intersect at the point P and make an angle theta with each other.Find the equation of a line theta different from L_(2) .Find passes through of a line different from L_(2) whic theta with L_(1).

Let L be the line x-2y+3=0 .The equation of line L_1 is parallel to L and passing through (1,-2).Find the distance between L and L_1 .

Let L be the line x-2y+3=0 .Find the equation of the L_1 which is parallel to L and passing through (1,-2).

Lines, L_1 :x + sqrt3y=2, and L_2 : ax+by=1 meet at P and enclose an angle of 45° between them. Line L_3 : y=sqrt3x also passes through P then -

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.