The point `(1, - 2)` is reflected in the `x`-axis and then translated parallel to the positive direction of x-axis through a distance of `3` units, find the coordinates of the point in the new position.

The point P(1,1) is transiated parallel to 2x=y in the first quadrant through a unith distance. The coordinates of the point in new position are

A point lies on negative direction of X-axis at a distance 6 units from Y-axis. What are its coordinates ?

A point lies on X-axis at a distance 5 units from Y-axis. What are its coordinates ?

A point lies on Y-axis at a distance 4 units from X-axis. What are its coordinates ?

Find the point on y-axis which is at a distance of 3 units from the point (2,3,-1).

The point (3,2) is reflected in the y-axis and then moved a distance of 5 units towards the negative side of y-axis . The coordinate of the point thus obtained , are

A point (1, 1) undergoes reflection in the x-axis and then the coordinates axes are rotated through an angle of pi/4 in anticlockwise direction. The final position of the point in the new coordinate system is

Find the point on y-axis which is at a distance of sqrt(10) units from the point(1,2,3).

A line through the point P (1, 2) makes an angle of 60^0 with the positive direction of x-axis and is rotated about P in the clockwise direction through an angle 15^0 . Find the equation of the straight line in the new position.

Find the distance of the point (2, 3, 4) from the x- axis.