A beam of light from the point `A(3,10)` reflects from the line `2x+y-6=0` and then passes through the point `B(5,` 6).The equation of reflected beam is :

A light beam, emanating from the point (3, 10) reflects from the straight line 2x+y-6=0 and then passes through the point B(7, 2) . Find the equations of the incident and reflected beams.

State, true or false : the line x/2 + y/3 = 0 passes through the point (4, -6) .

A ray of light coming fromthe point (1, 2) is reflected at a point A on the x-axis and then passes through the point (5,3). The coordinates of the point A is :

A ray of light coming from the point (1, 2) is reflected at a point A on the line x+y+1=0 and passes through the point (7, -4) then the orthocentre of triangle whose first side is 5x-y+13=0, 2^(nd) sides is x-axis and 3^(rd) side lies along the reflected ray is :

A ray of light passing through the point A(2, 3) reflected at a point B on line x + y = 0 and then passes through (5, 3). Then the coordinates of B are

A ray of light is sent through the point P(1,2,3) and is reflected on the XY plane. If the reflected ray passes through the point Q(3,2,5) then the equation of the reflected ray is

A ray of light through the point A(1,2,3) strikes the plane x+y+z=12 at a point B and on reflection passes through the point C(3, 5, 9) . If the equation of a plane containing the incident ray and the reflected ray is P = 0 has the distance of P = 0 from (0, 0, 0) is lambda units, then the value of 13lambda^(2) is equal to

A ray of light passing through the point (1, 2) reflects on the x–axis at point A and the reflected ray passes through the point (5, 3). Find the coordinates of A.

A ray of light passing through the point (1,2) reflects on the x-a xi s at point A and the reflected ray passes through the point (5,3) . Find the co-ordinates of Adot

Find equation of the line parallel to the line 3x - 4y + 2 = 0 and passing through the point (2, 3) .