If (-2,6) is the image of the point (4,2) with respect to line L=0, then L is:

The image of the point (4, -3) with respect to the line x-y=0 is,

Find the image of the point (1, -2) with respect to the line mirror 2x-y+1=0

Find the image of the point (2,-3,4) with respect to the plane 4x+2y-4z+3=0

Let L_1:3x+4y=1a n dL_2=5x-12 y+2=0 be two given lines. Let image of every point on L_1 with respect to line L lies an L_2 then possible equations of L can be (a) 14 x+112 y-23=0 (b) 64 x-8y-3=0 (c) 11 x-4y=0 (d) 52 y-45 x=7

Consider the line L:(x-1)/2=y/1=(z+1)/(-2) and a point A(1, 1, 1). Let P be the foot of the perpendicular from A on L and Q be the image of the point A in the line L, O being the origin. The distance of the origin from the plane passing through the point A and containing the line L, is (a) 1/3 (b) 1/(sqrt(3)) (c) 2/3 (d) 1/2

A point P is its own image under the reflection in a line l. Describe the position of the point P with respect to the line l.

Let L be the line y = 2x , in the two dimensional plane . Statement 1 : The image of the point (0,1) in L is the point (4/5 , 3/5) Statement 2 : The points (0,1) and (4/5 , 3/5) lie on opposite sides of the line L and are at equal distance from it .

If the image of point P(2, 3) in a line L is Q (4,5) then, the image of point R (0,0) in the same line is:

l_1 and l_2 are the side lengths of two variable squares S_1, and S_2 , respectively. If l_1=l_2+l_2^3+6 then rate of change of the area of S_2 , with respect to rate of change of the area of S_1 when l_2 = 1 is equal to

Points (3, 0) and (-1,0) are invariant points under reflection in the line L_1 points (0, -3) and (0, 1) are invariant points on reflection in line L_2 Write down the images of points P (3, 4) and Q (-5, -2) on reflection in L_1 Name the images as P' and Q' respectively.