The polar coordinates of a point P are `(2,200^(@))` The rectangular coordinates of P are

The polar coordinate of a point P is (2, -(pi)/(4)) . The polar coordinate of the point Q, which is such that the line joining Pqbisected perpendicularly by the initial line, is

The polar coordinate of point P is (2,(pi)/(4)) . The polar coordinate of the point Q, which is such that the line joining PQ is bisected perpendicularly by the initial line, is

On rotating coordinate axes at 135^(@) ,the new coordinate of a points P are (4,-3). Former coordinate of P are

The coordinates ofi as point P are (1,2,3). Find the coordinates for the seven points such that the absolute values of their coordinates are the same as those of coordinates of P.

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

The coordinates ofi as point P are (1,2,3). Find the coordinates fothe seven pints such that the absolute vaues of their coordinates are the same as those of coordinates of P.

Find the polar coordinates of the points whose cartesian coordinates are (-2, -2)

Find the polar coordinates of the points whose cartesian coordinates are (-2, -2)

Find the polar coordinates of the points whose cartesian coordinates are (-2, -2)