What kind of calculations will you do in order to mimic the 3D rotation of the rectangle in 2D space?

You are given a rectangle with width, x a开发者_如何学JAVAnd height y. You can see that first of all the rectangle rotates from the middle along the y-axis. Once the rotation is complete, it rotates along the x-axis but from the bottom.

Consider yourself to be in a 2D drawing space, as a result, you cannot use 3D transformation matrices to perform these tasks.

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Generally you would use homographic coordinate vectors to describe your rectangle by appending a 1 for z to your 2D coordinates. This lets you use 3d transformation matrixes as appropriate.

Your constraint seems pointless- if the problem is data storage, simulate the appended 1 by calculating the matrix transformation with a function instead of a simple matrix multiplication.

http://en.wikipedia.org/wiki/Homography