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3 iv4 complex analysis analytic methods assume the

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Unformatted text preview: s of vectors are at the origin by default, so please do so here). What are FS: Part B: IV, V, VI 26 Singularity Analysis A of the the coordinates ppendix B4 four corners of S ? IV.5 V.1 Stanley 99: Ch. 6 Handout #1 (self-study) Nov 2 Asymptotic methods Asst #2 Due 9 (b). TVI.1 transforms S to a parallelogram P ,Sophie of whose sides are vectors TA (e1 ) and TA (e2 ). two A 12 Introduction corners of P WhatA.3/ C the coordinates of the four to Prob. Mariolys ? are 18 IX.1 Limit Laws and Comb Marni (c). Let Q be Random Structures Discretewith two Sophie equal to the vectors (5, 0) and (3, 4) (we asthe parallelogram Limit Laws sides 20 IX.2 and Limit Laws sume the initial points of vectors are at the origin by default, so please do so here). What are FS: Part C Combinatorial 23 IX.3 Mariolys (rotating instances of Q? the coordinates resentations) of the four corners ofdiscrete p 25 IX.4 Continuous Limit 2z, y + A2. Let T1 (x, y, z ) = (x − y + z, 2x − y +Laws 2Marni z ). 13 30 IX.5 (a). Is T1 one-to-one? 14 Dec 10 (b). Is T1 onto? Quasi-Powers and Gaussian limit laws Presentations Sophie Asst #3 Due (c). Is T1 invertible? If so, find the inverse of T1 , expressed in the same general form (but with different numbers) as we gave for T1 a bove. A3. Let T2 (x, y, z ) = (x − y − z, x − z, 2y ). (a). Is T2 one-to-one? (b). Is T2 onto? Dr. Marni MISHNA, Department of Mathematics, SIMON FRASER UNIVERSITY Version of: 11-Dec-09 2 (c). Is T invertible? If so, find the inverse of T2 , expressed in the same general form (but with different numbers) as we gave for T2 a bove. 3. Extra-Practice Questions: Try these questions for some more practice. The more practice you get the better you will understand the material and the better you will do on quizzes and exams. C EDRIC C HAUVE , FALL 2013 2 f a cu lty of science d epa r tm...
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This document was uploaded on 03/03/2014 for the course MATH 232 at Simon Fraser.

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