The x-coordinate of a point P is twice its y-coordinate. If P equisdtant from `Q(2,-5) and R(3,6)` find the coordinates of P .

The x-coordinate of a point P is twice its y- coordinate.If P is equidistant from Q(2,-5) and R(-3,6), then find the coordinates of P.

A point R with x-coordinate 4 lies on the line segment join the points P(2,-3,4) and Q(8,0,10) . Find the coordinates of R.

A point R with z-coordinates 8 lies on the line segment joining the points P(2,-3,4) and Q(8,0,10). Find the coordinates of R.

In fig. 28.7 if the coordinates of point P a r e (a , b , c) then Write the coordinates of points A, B, C, D, E and F. Write the coordinates of the feet of the perpendiculars from the point P to the coordinate axes. Write the coordinates of the feet of the perpendicular from the point P on the coordinate planes X Y , Y Z a n d Z Xdot Find the perpendicular distances of point P from X Y , Y Z a n d Z X- planes. Find the perpendicular distances of the point P fro the coordinate axes. Find the coordinates of the reflection of P are (a , b , c) . Therefore O A=a , O B=b n d O C=cdot

A point R with x-coordinates 4 lies on the line segment joining the points P(2,-3,4) and Q(8,0,10). Find the coordinates of the point R.

If (2,3) are the coordinates of a point P in the new system when the origin is shifted to (-3,7) then the original coordinates of P are

The x-coordinates of a point on t line joining the points Q(2,2,1) and R(5,1,-2) is 4 . Find its z-coordinate.

Given a line 2x + 3y = 6, then the possible coordinate of a point P, which is at a distance of 3 units from the point (3,0) on the line is

The coordinates of a point on the line joining the points Q(2;2;1) and R(5;1;-2) is 4. Find its z coordinate.