The straight line passing through `P(x_1,y_1)` and making an angle `alpha` with x-axis intersects `Ax + By + C=0` in Q then PQ=

The straight line through P(x_(1),y_(1)) inclined at an angle theta with the x-axis meets the line ax+by+c=0in Q. Find the length of PQ.

The equation to the striaght lines passing through the origin and making an angle alpha with straight line y+x=0 are given by

A Straight line drawn through the point A(2,1) making an angle pi//4 with positive x-axis intersects another line x+2y+1=0 in het point Bdot Find length A B .

Equations of the lines passing through a point (x_(1),y_(1)) and making an angle alpha with the line y=mx+c is written as y-y_(1)=(m+-tan alpha)/(1+-m tan alpha)(x-x_(1))

Find the equation of the straight lines passing through (2, -1) and making an angle of 45^0 with the line 6x+5y=8 .

If equation of a straight line passing through (1,1) and making an angle of magnitude 45^(@) with the line y=2020 is ax+by+c=0 ,then which of the following can be true

The equation of straight line passing through the point (-3,2) and making an angle 45^(@ with the straight line 3x-y+4=0 is

Find the equations of the straight lines passing through the point (-3, 2) and making an angle of 45° with the straight line 3x-y+4=0 .