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1 Question #9) dx x2 + 2x + 10 1 Question #10) x3 – x² – x – 15

1 Question #9) dx x2 + 2x + 10 1 Question #10) x3 – x² – x – 15

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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I need question 9 and 10 please with correct options in clear handwriting
Question 7) Choose |I| from the following: a. 0.4858 b. 0.5052 c. 0.5254 d. 05464 c. 05683 f. 0,5910 g. 0.6146 h. 0,6392 Quesuon 8) Choose |I| from the following: a. 05829 b. 0.6062 c. 0.6305 d. 0,6557 e. 0.6819 f. 0.7092 g. 0.7376 h. 0.7671 Question 9) Choose |1| from the following: a. 09310 b. 0.9682 c. 1.0069 d. 1.0472 е. 1.0891 f. 1.1327 g. 1.1780 h. 1.2251 Question 10) Choose || from the following: a. 030208 Б. 031416 c. 0.32673 d. 0.33979 e. 035339 f. 0.36752 g. 0.38222 h. 0.39751
Transcribed Image Text:Question 7) Choose |I| from the following: a. 0.4858 b. 0.5052 c. 0.5254 d. 05464 c. 05683 f. 0,5910 g. 0.6146 h. 0,6392 Quesuon 8) Choose |I| from the following: a. 05829 b. 0.6062 c. 0.6305 d. 0,6557 e. 0.6819 f. 0.7092 g. 0.7376 h. 0.7671 Question 9) Choose |1| from the following: a. 09310 b. 0.9682 c. 1.0069 d. 1.0472 е. 1.0891 f. 1.1327 g. 1.1780 h. 1.2251 Question 10) Choose || from the following: a. 030208 Б. 031416 c. 0.32673 d. 0.33979 e. 035339 f. 0.36752 g. 0.38222 h. 0.39751
Evaluate the following integrals using Cauchy Residue Theory. All closed contours are traversed CCw. z + 3 For problems 1-3, evaluate I = 0 dz on the given contours. (z - 1)(z + 2)2 Question #1) Question #2) Question #3) C;: Iz - 2i + 1| = 3 C2: Iz - il = 3 C3: |z + = 1 1 dz on the given contours. For problems 4 - 6, evaluate I = - 1 Question #4) Question #5) Question #6) C4: |z - 3| = 3 C5: Iz + 2i| = 2.5 C6: Iz + 2 - 2i| = 3 de Question #7) 12 - sin e sin? 0 -27 Question #8) de 5 + 2 cos 0 1. Question #9) dx x2 + 2x + 10 1. Question #10) x3 - x2 - x - 15 dx All answers to the Blackboard thing are multiple choice. Note Well! The answers are the ABSOLUTE VALUE of the integral.
Transcribed Image Text:Evaluate the following integrals using Cauchy Residue Theory. All closed contours are traversed CCw. z + 3 For problems 1-3, evaluate I = 0 dz on the given contours. (z - 1)(z + 2)2 Question #1) Question #2) Question #3) C;: Iz - 2i + 1| = 3 C2: Iz - il = 3 C3: |z + = 1 1 dz on the given contours. For problems 4 - 6, evaluate I = - 1 Question #4) Question #5) Question #6) C4: |z - 3| = 3 C5: Iz + 2i| = 2.5 C6: Iz + 2 - 2i| = 3 de Question #7) 12 - sin e sin? 0 -27 Question #8) de 5 + 2 cos 0 1. Question #9) dx x2 + 2x + 10 1. Question #10) x3 - x2 - x - 15 dx All answers to the Blackboard thing are multiple choice. Note Well! The answers are the ABSOLUTE VALUE of the integral.
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