1382390623_291__232a5-instructor-sols (1)

1 iv2 fs aiii self study multivariable gfs a2 a 2

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Unformatted text preview: 1 Due2 − 13 i, 1+i = (1+1)(1−i) = 1−i = 1 − 1 i 1 =i 13 = 13 2 2 2 ( )(2 i 6 12 IV.1, IV.2 FS A.III (self-study) Multivariable GFs A2 (a): (2 + 3iIV.4 (1 + i) = (2 + 1) +Complex Analysis 3 + 4i (3 + 1)i = 7 19 IV.3, ) + Analytic Methods FS: ) = IV, − A2 (b): (2 + 3i) − (1 + iPart B:(2 V, VI 1) +Singularity Analysis1 + 2i (3 − 1)i = 8 26 Appendix B4 A2 (c): (2 +IV.5iV.1 + i)Stanley 99: Ch. 6+ (2)(i) + (3i)(1) + (3i)(i) = 2 + 2i + 3i − 3 = −1 + 5i. 3 )(1 = (2)(1) 9 Nov 2 Asst #2 Due Asymptotic methods Handout #1 − ) = (1+ )(1−ii)) = = A2 (d): 2+3iiVI.1 (2+3ii)(1(self-study) (2)(1)+(3i)(1)+2(−i)+(3i)(−iSophie 2+3i−2i+3 = 5+i 1+ 2 2 2 9 10 (f): We have A2 12 A.3/ C Introduction to Prob. Mariolys Marni i − (−i) z4 − z2 1+ = Sophie Random Structures 20 IX.2 Discrete Limit Laws z 2 z3 + z1 (−i)(2 + 3i) + 3 and Limit Laws FS: Part C Combinatorial 1 23 IX.3 Mariolys+ i + i (rotating instances of discrete 12 = presentations) (−i)(2 + 3i) + 3 25 IX.4 Continuous Limit Laws Marni 1−i+i Quasi-Powers and = 13 30 IX.5 Sophie Gaussian...
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This document was uploaded on 03/03/2014 for the course MATH 232 at Simon Fraser.

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