## Question

### Solution

Correct option is Shifting the origin at (x1y1), the equations of the required lines are given by .

#### SIMILAR QUESTIONS

Q1

One bisector of the angle between the lines given by . The equation of the other bisector is

Q2

The equation represents two mutually perpendicular lines if

Q3

The product of the perpendiculars drawn from the point (1, 2) to be the pair of lines x2 + 4xy + y2 = 0 is

Q4

The three lines whose combined equation is y3 – 4x2y = 0 form a triangle which is

Q5

The angle between the pair of lines whose equation is Q6

If two of the straight lines represented by are at right angles, then,

Q7

The orthocentre of the triangle formed by the pair of lines and the line x + y + 1 = 0 is

Q8

If the distance of a point (x1y1) from each of the two straight lines, which pass through the origin of coordinates, is δ, then the two lines are given by

Q9

The equation of two straight lines through the point (x1y1) and perpendicular to the lines given by Q10

The triangle formed by the lines whose combined equation is 