Comprehension # 'A ray `M` is sent along the line `(x-0)/2=(y-2)/2=(z-1)/0` and is reflected by the plane `x=0` at point `Adot` The reflected ray is again reflected by the plane `x+2y=0` at point `Bdot` The initial ray and final reflected ray meets at point `Jdot` The coordinate of the point `B` is

If a ray travelling the line x = 1 gets reflected the line x+y=1 then the equation of the line along which the reflected ray travels is

A ray of light travelling along the line OA (O being origin ) is reflected by the line mirror x-y +1=0 is the point of incidence being A (1,2) the reflected ray , travelling along AB is again reflected by the line mirror x-y=2 , the point of incidence being B. If this reflected ray moves along BC, find the equation of the lne BC.

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 :

The incident ray is along the line 3x-4y-3=0 and the reflected ray is along the line 24 x+7y+5=0. Find the equation of mirrors.

The incident ray is along the line 3x-4y-3=0 and the reflected ray is along the line 24 x+7y+5=0. Find the equation of mirrors.

The point A(-3, 2) is reflected in the x-axis to the point A'. Point A' is then reflected in the origin to point A". Write down the co-ordinates of A".

A ray of light is sent along the line x-2y-3=0 upon reaching the line 3x-2y-5=0, the ray is reflected from it. Find the equation of the line containing the reflected ray.

A ray of light is sent along the line x-2y-3=0 upon reaching the line 3x-2y-5=0, the ray is reflected from it. Find the equation of the line containing the reflected ray.

A ray of light is sent along the line x-2y-3=0 upon reaching the line 3x-2y-5=0, the ray is reflected from it. Find the equation of the line containing the reflected ray.

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.