origina 2 1.5 2.0 2.53.03.5 M-0.5 M*0.5 2 0.5 1.01.5 2.0 2.5 M M' +0.5 transformed a) Find the linear mapping from a location m' in the transformed image to the location x in the original image. That is, derive a function that given m computes x. The transformed image measures M' pixels and the original image measures M pixels. Note that M' can be greater than or less than M Your mapping should have the following form where the constants A, B, C, D are determined from the following constraints: The left boundary of the transformed image should map to the left boundary of the original image. The right boundary of the transformed image should map to the right boundary of the original image. Locations in between should be mapped linearly (proportionally)