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| | Mathematics 133 Homework Assignments |
 | | Prove that the image of a line under a spherical isometry is a line; find a pole of the image line in terms of the given data. |
 | | Sketch a figure for Theorem 5.5 (page 127) in which A_1, A_2, B_1 are collinear. |
 | | Find the poles of a line through (0,0,1) that intersects the line with pole (2,1,2), the poles of both lines through (0,0,1) that are parallel to the line with pole (2,1,2), and the poles of a line through (0,0,1) that is ultraparallel to the line with pole (2,1,2). |
| math.ucr.edu /~tjb/math133f01/hw.html (544 words) |
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