If the axes are rotated through an angle `45^(@)` and the point `P` has new coordinates `(2sqrt(2),sqrt(2))`then original coordinates of

If the axes are rotated through an angle (pi)/(4) and the point P has new coordinates (2sqrt(2),sqrt(2)) ,then original coordinates of P are

If the axes are rotated through an angle 180^(@) in the positive direction, the new coordinates of (x,y) are

If the axes are rotated through an angle 30^(@), the coordinates of (2sqrt(3),-3) in the new system are

When the axes are rotated through an angle 60^(@) ,the new coordinates of the point are (-7,2) , if its original coordinates are (alpha, beta) then (2)/(53)(-7 alpha+2 beta)=

The point (4,3) is translated to the point (3,1) and then the axes are rotated through an angle of 30^(@) about the origin,then the new coordinates of the point ((1)/(sqrt(2)),(sqrt(3)-1)/(2)) , ((sqrt(3)+2)/(2),(2sqrt(3)+1)/(2)) , ((sqrt(3))/(2),(2sqrt(3))/(5)) , ((sqrt(3)+2)/(2),(2sqrt(3)-1)/(2))

If the axes are rotated through an angle of 30^(@) in the anti clockwise direction,then coordinates of point (4,-2sqrt(3)) with respect to new axes are

When axes are rotated through an angle of 45^(@) in positive direction without changing origin then the coordinates of (sqrt(2),4) in old system are

If the axes are rotated through an angle of 45^(@) in the clockwise direction, the coordinates of a point in the new systeme are (0,-2) then its original coordinates are

Convert into Cartesian coordinates: ((sqrt2+1)/sqrt2,pi/4)

If the axes are rotated through 30^(@) in the anti- clockwise direction,the coordinates of points (4,-2sqrt(3)) with respect to new axes are (A)(2,sqrt(3)) (B) (sqrt(3),-5) (C) (2,3) (D) ( sqrt(3),2)