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These 216 exams are from previous semesters. They are provided for informational purposes only; please note that exams for this semester will most closely resemble more recent exams.
| First Exam from Winter 2013 | First Exam - Solutions Winter 2013 |
| First Exam from Fall 2012 | First Exam - Solutions Fall 2012 |
| First Exam from Winter 2012 | First Exam - Solutions Winter 2012 |
| First Exam from Fall 2011 | First Exam - Solutions Fall 2011 (note that there is a reported error in the answer to #5b: the solution should be y = c1 exp(2x) + exp(-2x)(c2 cos(2x) + c3 sin(2x)).) |
| First Exam from Winter 2010 | First Exam - Solutions Winter 2010 |
| First Exam from Fall 2009 | First Exam - Solutions Fall 2009 (note that there is an algebraic error in the solution to problem #3c: 200 - 50/16 = 196 7/8, not 193 3/4.) |
| First Exam from Winter 2009 | First Exam - Solutions Winter 2009 (note that there are errors in the solutions to problems #3b and #3c: in #3b, 10 - v2 is factored incorrectly, dropping a square root; and in #3c the solution uses Euler's method rather than Improved Euler.) |
| Second Exam from Winter 2013 | Second Exam - Solutions Winter 2013 | Second Exam from Fall 2012 | Second Exam - Solutions Fall 2012 |
| Second Exam from Winter 2012 | Second Exam - Solutions Winter 2012 |
| Second Exam from Winter 2010 | Second Exam - Solutions Winter 2010 (note in #7b, last line, 0.1 + 0.1(1.2) = 0.22, not 0.202 as written.) |
| Second Exam from Fall 2009 | Second Exam - Solutions Fall 2009 (note that there are reported errors in these solutions: in #3 the term c_3 e^(-x) is omitted in the final general solution; in #6 the initial conditions change; in #7 the solution uses a different forcing term) |
| Second Exam from Winter 2009 | Second Exam - Solutions Winter 2009 |
| Final Exam from Fall 2012 | Final Exam - Solutions Fall 2012 |
| Final Exam from Winter 2012 | Final Exam - Solutions Winter 2012 |
| Final Exam from Winter 2010 | Final Exam - Solutions Winter 2010 (note that there are reported errors in these solutions: in #1 the coefficient of sin(2t) in y should be 3; in #2 the eigenvalues of the matrix [[0,-5],[1,6]] are 1 and 5, so that the critical point is unstable; and in #5 the transform of t x'' is incorrect) |
| Final Exam from Fall 2009 | Final Exam - Solutions Fall 2009 (note that there is a reported error in these solutions: in #5 the transform of t x'' is incorrect) |
| Final Exam from Winter 2009 | Final Exam - Solutions Winter 2009 |