A ray of light passing through the point `A(1,2,3)` , strikews the plane `x y+z=12a tB` and on reflection passes through point `C(3,5,9)dot` Find the coordinate so point `Bdot`

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

A ray of light passing through the point (1,2) is reflected on the x-axis at a point P and passes through the point (5,3) , then the abscissa of the point P 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 passing through the point A(1,2) is reflected at a point B on the x-axis and then passes through (5,3). Then the equation of AB is:

A ray of light coming from the 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 are

A light ray emerging from the point source placed at P(2,3) is reflected at a point Q on the y-axis. It then passes through the point R(5,10)dot The coordinates of Q are

A ray of light is coming from a point (4,5) . Upon reaching the x- axis the passes through the point (10,5) . Find the coordinates of the point A and also the equations of the reflected ray.

Find the equation of the plane passing through the intersection of the planes 2x+y+2z=9" and " 4x-5y-4z=1 and through the point (3,2,-1).

Find the equation of the plane passing through the point (1,2,1) and perpendicular to the line joining the points (1,4,2) and (2,3,5). Also find the coordinates of the foot of the perpendicular and the perpendicular distance of the point (4,0,3) from the above found plane.