MATH 431 Final: MATH431 ALL-SECTIONS FALL2002 0000 FINAL EXAM

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15 Feb 2019
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Do the first problem (50%) and any 5 of the remaining problems. Write the numbers of the problems to be graded on the front of the exam booklet. The default is problems 1 through 6: in !3 a. Find a bivector ! for the line passing through the points with affine coordinates h1, 0, 0l and h0, 1, 1l . b. Let a matrix for f be b = hbi j l , 0 i 2 , 0 j 3 . Compute b12 : in "3 , does the positive x -axis lie on the positive or negative side of the yz -plane corresponding to the trivector e023 . Explain: let o, p, q be the origin and points with affine coordinates h1, 1, 0l and h0, 1, 1l . What is the axis direction of the oriented angle from the line o p to the line o q: let f, y : "n " n be projective transformations.

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