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Oregon State | MTH 256
Applied Differential Equations4
39 sample documents related to MTH 256
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Applied Differential Equations Mth 256 Archive Spring 1996 Files Oct 10, 2000 This archive contains the tests from Mth 256 Spring 1996. The original test instructions, headers and formatting have not been preserved. Contents 1 2 3 Test 1 Test 2 F
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Applied Differential Equations Mth 256 Archive Spring 1997 Files Oct 8, 2000 This archive contains the sample problems, two quizzes and the nal exam from Mth 256 Spring 1997. The original test instructions, headers and formatting have not been pre
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Applied Dierential Equations Mth 256 Archive Summer 1994 Files Jan 9, 2001 This archive contains the sample problems and tests from Mth 256 Summer 1994. The original test instructions, headers and formatting have not been preserved. Contents 1 Sa
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Applied Dierential Equations Mth 256 Archive Winter 1995 Files Jan 9, 2001 This archive contains two sets of sample problems, two quizzes and the nal exam from Mth 256 Winter 1995. The sample problems are from a list I prepared for CRUM in 1994. M
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Applied Dierential Equations Course Description Prepared by: email: Date: Prepared for: Status: Course title: Course number: Credit: Prerequisite: Bent E. Petersen petersen@math.orst.edu December 21, 1994 C.R.U.M. Project First draft Applied Dieren
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Differential Equations with Maple Mth 256 March 4 2001 Bent E. Petersen Filename: 256winter2001_differential_equations.mws > restart; > with(plots): In this worksheet I give a few hints on using Maple to solve differential equations. Maple can solve
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Mth 256 Final Exam Bent Petersen Fall 2007 256f2007-exam.tex (Scantron required) Time: 110 min. Date: Dec 5 2007. Location: 010 in PHAR 305, 020 in KIDD 364 A scantron is provided with this test. Fill in your ID information on the scantron now
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Mth 256 Test 1 Bent Petersen Fall 2007 Name: 256f2007-test1.tex Date: Oct 31 2007, 1300. Location: KIDD 364. Time: 50 m in. A scantron is provided with this test. Fill in your ID information on the scantron now. Also enter your name on this test i
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Mth 256 Exam Bent Petersen 256w2001_exam_samples.tex [This test is a sample test, or part of one.] March 19, 2001 Time: 110 minutes. Instructions: = If you do not read the instructions, then how will you know what to do? Read them now. You may u
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Mth 256 Exam Bent Petersen 256w2001_exam.tex Name: March 19, 2001 ID: Time: 110 minutes. Instructions: = If you do not read the instructions, then how will you know what to do? Read them now. You may use one note-sheet prepared in advance. You m
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Applied Differential Equations Mth 256 Archive Winter 1994 Files Jan 11, 2001 This archive contains the sample problems and tests from Mth 256 Winter 1994. The original test instructions, headers and formatting have not been preserved. Contents 1
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Mth 256 Test 1 Name: ID: Rec: 1300 Bent Petersen 256w2004-test-1.tex February 12, 2004 Time: 50 minutes. Instructions: = If you do not read the instructions, then how will you know what to do? Read them now. You may use one 8.5 11 inch note s
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Applied Dierential Equations Mth 256 Archive Fall 2000 Files Jan 7, 2001 This archive contains the tests from Mth 256 Fall. The original test instructions, headers and formatting have not been preserved. Some minor errors were corrected, and possi
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Mth 256 Fall 2000 Bent Petersen Two illustrations of Newton\'s law of cooling In the graphs the red is the ambient temperature (which drives the system) and the blue is the temperature of our wine cellar, root cellar, or whatever (the system response
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Applied Differential Equations Bent E. Petersen Winter 2004 20040302 The problems on this list may be done by the method of variation of parameters. For each problem nd the general solution by using the method of variation of parameters. In those c
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Mth 256 Test 2 Bent Petersen Name: Mar 6, 2002 ID: Time: 50 minutes. 256w2002a-test2.tex You may use a notesheet, prepared in advance, and no larger than 8.5 11 inches in size. You are expected to have a scientific calculator, and you may use it
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Mth 256 Exam Name: ID: Bent Petersen 256w2004-exam.tex March 15, 2004 Time: 110 minutes. Instructions: = If you do not read the instructions, then how will you know what to do? Read them now. You may use one 8.5 11 inch note sheet prepared in
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Laplace Transform in Maple Mth 256 March 7 2001 Bent E. Petersen Filename: 256winter2001_laplace.mws > restart; > with(inttrans): with(plots): In addition to just computing Laplace and inverse Laplace transforms, Maple can apply the Laplace transform
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MTH 256 Sec 6.2 Sample Problems 1. Find the solution of the initial value problem y + y = sin(2t), using the method of Laplace Transforms. Sol. As this example is also solved in the book, I will point out where this approach diers from their solut
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Applied Differential Equations Bent E. Petersen Winter 2004 20040123 Contents 1 2 3 4 5 6 7 Linear First Order Ordinary Differential Equations N EWTONs Law of Cooling Mixing Problems Separable Ordinary Differential Equation T ORRICELLI B ORDA Princ
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MTH 256 Sample Midterm Exam Name: Winter 2008 1. A population of sh being harvested is modeled by dp/dt = 2p 100, where p > 0 is the population. Suppose that initially the population po = 50. As time increases, the population A. converges to p =
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Applied Dierential Equations Mth 256 Archive Spring 1995 Files Jan 9, 2001 This archive contains 6 quizzes and the nal exam from Mth 256 Spring 1995. The original test instructions, headers and formatting have not been preserved in order to save s
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Mth 256 Test 2 Bent Petersen sample Name: Time: 50 minutes. ID: 256w2002a-test2-sample.tex Mar 6, 2002 You may use a notesheet, prepared in advance, and no larger than 8.5 11 inches in size. You are expected to have a scientic calculator, and y
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Complex Numbers - Early History Fall 2006 Mth 256 Bent E. Petersen The introduction of complex numbers to a large extent was motivated by the problem of nding roots of polynomials. Scipione dal Ferro solved some cubic equations around 1500 and conde
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Winter Name: 2006 Bent Petersen 256w2006-test.tex Date: Wednesday, Feb 15, 2006 Time: 50 min. Mth 256 Test If a scantron is provided with this test then ll in your ID information on the scantron now. Also enter your name on this test in the space
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Linear Differential Equations with Heaviside and Dirac-delta term: Examples Mth 256 November 29 2000 Bent E. Petersen Filename: 256fall2000_sample_ode_dirac.mws > restart; > > > > ode1:=diff(y(t),t,t)+y(t)=Dirac(t-Pi); inits1:=y(0)=0,D(y)(0)=0: dsolv
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Applied Dierential Equations Mth 256 Archive Summer 1993 Files Jan 11, 2001 This archive contains the sample problems and tests from Mth 256 Summer 1993. The original test instructions, headers and formatting have not been preserved. Contents 1 S
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Euler Method for First Order ODE Date: Jan 21, 2002 Last Revision: Jan 21, 2002 Maple 6 Bent E. Petersen bent@alum.mit.edu petersen@math.orst.edu Course: Mth 256 Term: Winter 2002 File name: 256w2002-euler-method.mws Maple has a number of numeric sol
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Fall 2006 Name: Bent Petersen 256f2006-test.tex Date: Nov xx 2006 Time: 50 min. Mth 256 Midterm If a scantron is provided with this test then fill in your ID information on the scantron now. Also enter your name on this test in the space provided
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Mth 256 Test 1 Bent Petersen Fall 2007 Name: 256f2007-test1.tex Date: Oct 31 2007, 1500. Location: KIDD 364. Time: 50 m in. A scantron is provided with this test. Fill in your ID information on the scantron now. Also enter your name on this test i
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Mth 256 Test 1 Bent Petersen Fall 2007 Name: 256f2007-test1.tex Date: (Date and time by arrangement.) Location: MLC, SSD, etc. Time: SSD or 50 m in. This is a make-up test. It is similar, but not identical, to the in-class test. A scantron is not
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Mth 256 W 2002 0115 Sample Problems - Bent Petersen Practice problems. Do not turn in. Here\'s a few drill problems. These equations are all separable first order ordinary differential equations. The answers were provided by Maple and may not be i
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Mth 256 Test 1 sample rev01 Bent Petersen Name: Time: 50 minutes. ID: 256w2002-test1-sample-rev01.tex Feb 6, 2002 You may use one notesheet, prepared in advance, no larger than 8.5 11 inches in size. You are expected to have a scientific calcula
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Mth 256 Test 1 sample rev02 Bent Petersen Name: Time: 50 minutes. ID: 256w2002-test1-sample-rev02.tex Feb 6, 2002 You may use one notesheet, prepared in advance, no larger than 8.5 11 inches in size. You are expected to have a scientific calcula
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Mth 256 Test 1 Bent Petersen Name: Feb 6, 2002 ID: Time: 50 minutes. 256w2002z-test1.tex You may use a notesheet, prepared in advance, and no larger than 8.5 11 inches in size. You are expected to have a scientific calculator, and you may use it
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Laplace transform tables extracted from the final exam. Mth 256 Exam Name: ID: Bent Petersen 256w2004-exam.tex March 15, 2004 Time: 110 minutes. Instructions: = If you do not read the instructions, then how will you know what to do? Read them now.
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Mth 256 W 2001 0117 Model Problems - Bent Petersen Practice problems. Do not turn in. The Earth\'s acceleration of gravity at sea-level g varies with latitude. Here\'s a short table equator 45 latitude pole conventional 9.77989 m/sec2 9.80621 m/sec
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MTH 256 SUGGESTED HOMEWORK PROBLEMS 1.1: 1.2: 1.3: 2.1: 2.2: 2.3: 2.4: 2.5: 2.6: 2.9: 3.1: 3.2: 3.3: 3.4: 3.5: 3.6: 3.7: 4.1: 4.2: 4.3: 4.4: 6.1: 6.2: 6.3: 6.4: 6.5: 6.6: 5, 10, 15, 16, 22 2, 6, 10, 15 3, 10, 15, 20, 26, 27 4, 8, 16, 21, 23, 25, 26 3
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Sample Laplace transforms and Laplace exchange formul for Mth 256, Applied Dierential Equations1 Some Laplace transforms L {1} (s) = L eat (s) = L {tn } (s) = L {cos t} (s) = L {sin t} (s) = L eat cos t (s) = L eat sin t (s) = L eat cosh t (s) = L e
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