The point `A (2, 1)` is shifted by `3sqrt2` unit distance parallel to the line `x + y = 1` in the direction of increasing ordinate to reach a point B. Find the image of B by the line `x+y= 1`.

The point P(2,1) is shifted through a distance 3sqrt(2) units measured parallel to the line x+y=1 in the direction of decreasing ordinates, to reach at Q. The image of Q with respect to given line is

The point P(2,1) is shifted through a distance 3sqrt(2) units measured parallel to the line x+y=1 in the direction of decreasing ordinates, to reach at Q. The image of Q with respect to given line is

The point P(2,1) is shifted through a distance 3sqrt(2) units measured parallel to the line x+y=1 in the direction of decreasing ordinates, to reach at Q. The image of Q with respect to given line is

The point P(2,1) is shifted through a distance 3sqrt(2) units measured parallel to the line x+y=1 in the direction of decreasing ordinates, to reach at Q. The image of Q with respect to given line is

The point P(2, 1) is shifted through a distance of 3sqrt2 units measured perpendicular to the line x-y=1 in the direction of decreasing ordinates, to reach at Q. The image of Q with respect to be line y+x=1 is

The point P(2, 1) is shifted through a distance of 3sqrt2 units measured perpendicular to the line x-y=1 in the direction of decreasing ordinates, to reach at Q. The image of Q with respect to be line y+x=1 is

Point (2,4) is transtated through a distance 3sqrt2 units measured parallel to the line y-x=1, in the direction on decreasing ordinates, to reach, to reach at Q. If R is the image of Q with respect to the line y-x=0 the coordinates of R are

The distance of the line 2x-3y=4 from the point (1,1) in the direction of the line x+y=1 is