Find the position of point (4, 1) after it undergoes the transformations successively : Reflection about the line `y=x-1`

Find the position of point (4, 1) after it undergoes the transformations successively : Translation by one unit along x-axis in the positive direction.

The point (4, 1) undergoes the following three transformations successively: (a) Reflection about the line y = x (b) Translation through a distance 2 units along the positive direction of the x-axis. (c) Rotation through an angle pi/4 about the origin in the anti clockwise direction. The final position of the point is given by the co-ordinates.

The point (4, 1) undergoes the following three transformations successively: (a) Reflection about the line y = x (b) Translation through a distance 2 units along the positive direction of the x-axis. (c) Rotation through an angle pi/4 about the origin in the anti clockwise direction. The final position of the point is given by the co-ordinates.

The point (4,1) undergoes the following two successive transformations (i) Reflection about the line y=x (ii) Translation through a distance 2 units along the positive X-axis. Then the final coordinate of the point are

The point (4,1) undergoes the following two successive transformations (i) Reflection about the line y=x (ii) Translation through a distance of 2 units along the positive x-axis. The coordinates of the new point are

The point (4,1) undergoes the following three successive transformations , reflection about the line y = x-1 translation through a distance 1 unit along the positive direction rotation thrpough an angle pi/4 about the origin in the anti - clockwise direction Then the coordinates of the final point are ,

Find the reflection of the point P(-1,3) in the line x = 2

Find the position of the points (1, 1) and (2, -1) with respect to the line 3x+4y-6=0 .

Find the reflection of the point Q(2,1) in the line y + 3 = 0

Find the position of the final image after three successive reflections taking the first reflection on m_(1) .