MATH-348 Advanced Engineering Mathematics - Fall 2008
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Office : [http://www.mines.edu/csm_maps/buildings/ChauvenetHall/ Chauvenet Hall 278] | Office : [http://www.mines.edu/csm_maps/buildings/ChauvenetHall/ Chauvenet Hall 278] | ||
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==Course Calander == | ==Course Calander == | ||
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{{Start PDF Table}} | {{Start PDF Table}} | ||
==Handouts== | ==Handouts== | ||
+ | {{PDF Table Item|filename=A61-TrigFormula.pdf|title=A61.TrigIdentities}} | ||
+ | {{PDF Table Item|filename=Unit_Circle.pdf|title=Special Angles and the Unit Circle}} | ||
+ | {{PDF Table Item|filename=Example11.1.1.pdf|title=FS for f(x}=x, x \in (-\pi,\pi)}} | ||
+ | {{PDF Table Item|filename=Example11.1.2.pdf|title=FS for f(x}=Exp(Abs(x)), x \in (-\pi,\pi)}} | ||
+ | {{PDF Table Item|filename=BesselFxnAll.pdf|title=Graphs of different Bessel functions of different types. }} | ||
+ | {{PDF Table Item|filename=BesselFxn01.pdf|title=Graphs of the zeroth and first order Bessel functions of the first kind.}} | ||
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+ | [http://www.mines.edu/~sstrong/AEM_Materials/V.mp4 Heat Movie 1 - abs(x)] | ||
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+ | [http://www.mines.edu/~sstrong/AEM_Materials/parabola.mp4 Heat Movie 2 - parabola] | ||
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+ | [http://www.mines.edu/~sstrong/AEM_Materials/doubleV.mp4 Heat Movie 3 - Double V] | ||
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+ | [http://music.nebrwesleyan.edu/wtt/index.html The Well-Tempered Timpani By Richard K. Jones] | ||
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+ | [http://www.mines.edu/~sstrong/AEM_Materials/Membrane1.mp4 Vibrating Membrane1 - 12.9.1 Example] | ||
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+ | [http://www.mines.edu/~sstrong/AEM_Materials/membrane2.mp4 Vibrating Membrane2 - 12.9.1 Example] | ||
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+ | [http://www.mines.edu/~sstrong/AEM_Materials/Mambrane3.mp4 Vibrating Membrane3 - 12.9.1 Example] | ||
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+ | [http://www.mines.edu/~sstrong/AEM_Materials/Mambrane4.mp4 Vibrating Membrane4 - 12.9.1 Example] | ||
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+ | [http://www.mines.edu/~sstrong/AEM_Materials/Mambrane5.mp4 Vibrating Membrane5 - 12.9.1 Example] | ||
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==Lecture Slides== | ==Lecture Slides== | ||
{{PDF Table Item|filename=Math348_l00.fall2008.pdf|title=Lecture 00 : Course Outline and Preliminary Discussion}} | {{PDF Table Item|filename=Math348_l00.fall2008.pdf|title=Lecture 00 : Course Outline and Preliminary Discussion}} | ||
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==Exams == | ==Exams == | ||
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+ | ===Exam I === | ||
Exam I will be held on September 26th in class. There will be no notecards or calculators. The exam will be five questions and contain material outlined in the following review: | Exam I will be held on September 26th in class. There will be no notecards or calculators. The exam will be five questions and contain material outlined in the following review: | ||
{{PDF Table Item|filename=Math348_e1review.fall2008.pdf|title=Exam 1 - Review Sheet}} | {{PDF Table Item|filename=Math348_e1review.fall2008.pdf|title=Exam 1 - Review Sheet}} | ||
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Standard Deviation = 15.38 | Standard Deviation = 15.38 | ||
A's = 13, B's = 18, C's = 13, D's = 10, F's =5 | A's = 13, B's = 18, C's = 13, D's = 10, F's =5 | ||
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+ | |||
+ | ===Exam II === | ||
+ | Exam I will be held on November 5th in class. There will be no notecards or calculators. The exam will be five questions and contain material outlined in the following review: | ||
+ | {{PDF Table Item|filename=Math348_e2review.fall2008.pdf|title=Exam 2 - Review Sheet}} | ||
+ | {{PDF Table Item|filename=Math348_e2QA.fall2008.pdf|title=Exam 2 - Q + A}} | ||
+ | {{PDF Table Item|filename=Math348_e2.fall2008.pdf|title=Exam 2 }} | ||
+ | {{PDF Table Item|filename=Math348_e2Soln.fall2008.pdf|title=Exam 2 - Solutions}} | ||
+ | |||
+ | ===Final Exam=== | ||
+ | '''The final exam will be held on December 6th from 8:00am-10:00am in BB204A and is to be taken with no notecards or calculators.''' There will be ten questions five of which will be from previous material. Specifically, there will be a question asking you to find the general solution to a linear system of equations and interpret this solution geometrically. Also, from the linear algebra section there will be a question where you will need to find the eigenvalues and eigenvectors of a square matrix. Lastly, from the Fourier series section there will be questions where you will need to find a real Fourier series representation (FSR), complex FSR and a Fourier transform given some function of x. The remaining questions will be associated with partial differential equations. | ||
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+ | {{PDF Table Item|filename=Math348_eFinalreview.fall2008.pdf|title=Final Exam - Review Sheet}} | ||
==Assignments== | ==Assignments== | ||
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{{PDF Table Item|filename=Math348_hw4.fall2008.pdf|title=Homework 4}} | {{PDF Table Item|filename=Math348_hw4.fall2008.pdf|title=Homework 4}} | ||
{{PDF Table Item|filename=Math348_hw4.soln.fall2008.pdf|title=Homework 4 - Solutions}} | {{PDF Table Item|filename=Math348_hw4.soln.fall2008.pdf|title=Homework 4 - Solutions}} | ||
+ | {{PDF Table Item|filename=Math348_hw5.fall2008.pdf|title=Homework 5}} | ||
+ | {{PDF Table Item|filename=Hw1Soln.pdf|title=Homework 5 - Solutions}} | ||
+ | {{PDF Table Item|filename=Math348_hw6.fall2008.pdf|title=Homework 6 : Note of L=1 then omega = pi. }} | ||
+ | {{PDF Table Item|filename=Math348_hw6.soln.fall2008.pdf|title=Homework 6 - Solutions}} | ||
+ | {{PDF Table Item|filename=Math348_hw7a.fall2008.pdf|title=Homework 7}} | ||
+ | {{PDF Table Item|filename=Math348_hw7.soln.fall2008.pdf|title=Homework 7 - Solutions}} | ||
+ | {{PDF Table Item|filename=Math348_hw8.fall2008.pdf|title=Homework 8}} | ||
+ | {{PDF Table Item|filename=Math348_hw8.soln.fall2008.pdf|title=Homework 8 - Solutions}} | ||
+ | {{PDF Table Item|filename=Math348_hw9.fall2008.pdf|title=Homework 9}} | ||
+ | {{PDF Table Item|filename=348.Hw6.s08Soln.pdf|title=Homework 9 - Solutions}} | ||
+ | {{PDF Table Item|filename=Math348_hw10.fall2008.pdf|title=Homework 10}} | ||
+ | {{PDF Table Item|filename=348.Hw10.s08Soln.pdf|title=Homework 10 - Solutions}} | ||
{{End PDF Table}} | {{End PDF Table}} | ||
Latest revision as of 21:28, 15 November 2015
Main Page | > | Mathematical and Computer Sciences Course Wikis |
Contents |
Course Information
MATH348: Advanced Engineering Mathematics - Introduction to partial differential equations, with applications to physical phenomena. Fourier series. Linear algebra, with emphasis on sets of simultaneous equations. Prerequisite: MATH 225 or equivalent.
Instructor Information
Instructor : Scott Strong
Office : Chauvenet Hall 278
Course Calander
Classes Begin : August 20th, 2008
Meeting Days : Monday, Wednesday, Friday
Course Sections :
Section E, 12:00pm-12:50pm, Hill Hall 204 Section D, 1:00pm-1:50pm, Green Center 265
Class Holidays :
October 13th-14th, 2008 - Fall Break November 26th-28th, 2008 - Thanksgiving Break
Classes End : December 4th, 2008
Office Hours
Fixed Office Hours :
Tuesday and Thursday --- 1:00pm-3:00pm
If you cannot meet during the previous office hours then please contact me to schedule another meeting time.
Textbook Information
Textbook : Advanced Engineering Mathematics - Erwin Kreyszig,) ISBN 978-0-471-48885-9
Course Documents
These downloads require Adobe Acrobat Reader
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Course Links
Graphing Utilities
Tutor-Homework Online Grapher Graphmatica - Free Download - Shareware Distro Graphmatica Website