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1) The goal of the first questions is to implement some code that performs calibration using the method described in the book; by first computing a projection matrix, and then decomposing that matrix to find the extrinsic and intrinsic parameters. On the web site I have given you a program, written in C that uses OpenCV, called assign3-projection-shell.c. This program takes ten 3d points, and projects them using the given camera matrix, rotation matrix and translation vector. Your goal is to write the two routines that are missing, which are computeprojectionmatrix and decomposeprojectionmatrix. The first routine computes the projection matrix using the method described in Section 6.3.1 of the book, and the second uses the method in Section 6.3.2 to decompose the projection matrix into a camera matrix, rotation matrix and translation vector.
It should be the case that the computed camera matrix, rotation matrix and translation vector are the same (or very similar) to the original versions that were used to create the projected points. The program assign2-projection-shell.c is on the web site, and I will also e-mail it to you. You hand in your program source and the resulting output file assign2-out created by running the program.
2) There are two ways to fit an ellipse to a set of points, one uses algebraic distance the other geometric distance. Given one advantage and disadvantage of using algebraic distance, and one advantage and disadvantage of using geometric distance for fitting an ellipse.
Assume that P ( x ) is a polynomial along with degree n. Thus we know that the polynomial have to look like, P ( x ) =ax n
The topic along with functions which we ought to deal with is combining functions. For the most part this means performing fundamental arithmetic (subtraction, addition, multiplic
larry has a propane tank in the shape of a cylinder with a hemisphere on each end, the total length of the tank is 16 feet. the width of the tank is 6 feet. he intends to paint the
Now we will discuss as solving logarithmic equations, or equations along with logarithms in them. We will be looking at two particular types of equations here. In specific we will
if A is an ideal and phi is onto S,then phi(A)is an ideal.
6 is to 15 as 36 is to
Find the zeros of the function by using the quadratic formula. Simplify your answer as much as possible. g(x)= 2x^2+4x-12
A mountain has an elevation of 19,389 feet in 1918, the glacier on this peak covered 4 acres. By 2003 this glacier had melted to 1 acre. What was the yearlyrate of change and what
In this section we are going to look at equations which are called quadratic in form or reducible to quadratic in form . What it means is that we will be looking at equations th
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