If the origin is shifted to the point `O(2,3)` the axes remaining parallel to the original axes the new co-ordinate of the point `A (1,3)` is ….

If the origin is shifted to the point (1, 2) by a translation of the axes, find the new coordinates of the point (3,-4)

If the origin is shifted to the point (-3,-2) by a translation of the axes, find the new coordinates of the point (3,-5).

If the given be shifted to the point (2,-3) by a translation of coordinate axes, find the new coordinates of the point (4,7).

On shifting the origin to the point (1,-1) , the axes remaining parallel to the original axes, the equation of a curve becomes : 4x^(2)+y^(2)+3x-4y+2=0 . Find its original equation.

If a PPF shifts to the right, the new PPF will be parallel to the original.

If the origin is shifted to the point (2,-1) by a translation of the axes, the coordinates of a point become (-3,5). Find the original coordinates of the point.

Find the equation to which the equation x^(2)+7xy-2y^(2)+17x-26y-60=0 is transformed if the origin is shifted to the point (2,-3), the axes remaining parallel to the original axies.

If the origin is shifted to the point (0,-2) by a translation of the axes, the coordinates of a point become (3, 2). Find the original coordinates of the point.

If the origin is shifted to (h,k) and the axes are rotated through an angle theta ,then the co-ordinates of a point P(x,y) are transformed as P(X,Y)=

If the origin is shifted to (h,k) ,the coordinates of a point P(x,y) transformed to P(X,Y) then new co-ordinates are