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Departmental finalsSpring 2017(Solutions)Fall 2016(Solutions)Spring 2016(Solutions)Fall 2015(Solutions)Spring 2015(Solutions)Fall 2014(Solutions)Fall 2013(Solutions)Fall 2013 makeup(Solutions)Fall 2012(Solutions)Fall 2012 honorsSpring 2012(Solutions)Spring 2012 makeup(Solutions)Fall 2010(Solutions)Spring 2010(Solutions)Spring 2009(Solutions)


Multivariable differentiation

Multivariable integration

Vector calculus

Fall 2015, final practice problems(Solutions)Fall 2013, final practice problems


In-class tests of Miriam Castillo-GilBasics of geometry and curves

Multivariable differentiation

Multivariable integration

Vector calculus

Fall 2012 midterm, honors(Solutions)

Exam from Winter 2003 (PDF) and its solutions (PDF)Exam from Fall 2003 (PDF) and its solutions (PDF)Exam from Fall 2004 (PDF)Exam from Winter 2005 (PDF) and its solutions (PDF)Exam from Fall 2005 — solutions(PDF)Exam from Fall 2009 (PDF) and its solution (PDF)Exam from Winter 2010 (PDF) and its solution (PDF)Exam from Fall 2010 (PDF) and its solution (PDF)Exam from Winter 2011 (PDF) and its solution (PDF)Exam from Fall 2011 (PDF) and its solution (PDF)Exam from Winter 2012 (PDF) and its solution (PDF)Exam from Fall 2012 (PDF) and its solution (PDF)Exam from Winter 2013 (PDF) and its solution (PDF)Exam from Fall 2013 (PDF) and its solution (PDF)Exam from Winter 2014 (PDF) and its solution (PDF)Exam from Fall 2014 (PDF) and its solution (PDF)Exam from Winter 2015 (PDF) and its solution (PDF)Exam from Fall 2015 (PDF) and its solution (PDF)Exam from Winter 2016 (PDF) and its solution (PDF)Exam from Fall 2016 (PDF) and its solution (PDF)Exam from Winter 2017 and its solution (PDF)Exam from Fall 2017 and its solution (PDF)Exam from Winter 2018 and its solution (PDF)Exam from Fall 2018 and its solution (PDF)Exam from Winter 2019 and its solution (PDF).Exam from Fall 2019 (PDF) and its solution (PDF).Exam from Winter 2020 (PDF) and its solution (PDF).
Second ExamExam from Fall 2003 (PDF) and its solutions (PDF)Exam from Fall 2004 (PDF) and its solutions (PDF)Exam from Fall 2005–solutions (PDF)Exam from Fall 2009 (PDF) and its solution (PDF)Exam from Fall 2010 (PDF) and its solution (PDF)Exam from Fall 2011 (PDF)Exam from Fall 2013 (PDF) and its solution (PDF)Exam from Winter 2014 (PDF) and its solution (PDF)Exam from Fall 2014 (PDF) and its solution (PDF)Exam from Winter 2015 (PDF) and its solution (PDF)Exam from Fall 2015 (PDF) and its solution (PDF)Exam from Winter 2016 (PDF) and its solution (PDF)Exam from Fall 2016 (PDF) and its solution (PDF)Exam from Winter 2017 (PDF) and its solution (PDF).Exam from Fall 2017 and its solution (PDF).Exam from Winter 2018 and its solution (PDF).Exam from Fall 2018 and its solution (PDF).Exam from Winter 2019 and its solution (PDF).Exam from Fall 2019 (PDF) and its solution (PDF)
Final ExamExam from Winter 2003 (PDF) and its solutions (PDF)Exam from Fall 2003 (PDF) and its solutions (PDF)Exam from Winter 2004 (PDF) and its solutions (PDF)Exam from Fall 2004 (PDF)Exam from Winter 2005 (PDF) and its solutions (PDF)Exam from Fall 2005 — solutions (PDF)Exam from Winter 2006 (PDF)Exam from Fall 2006 (PDF)Exam from Winter 2007 — solutions (PDF)Exam from Winter 2008 (PDF)Exam from Fall 2008 (PDF)Exam from Winter 2009 (PDF)Exam from Fall 2010 (PDF) and its solutions (PDF)Exam from Fall 2011 (PDF) and its solutions (PDF)Exam from Fall 2012 (PDF) and its solution (PDF)Exam from Fall 2013 (PDF) and its solution (PDF)Exam from Winter 2014 (PDF) and its solution (PDF)Exam from Fall 2014 (PDF) and its solution (PDF)Exam from Winter 2015 (PDF) and its solution (PDF)Exam from Fall 2015 (PDF) and its solution (PDF)Exam from Fall 2016 (PDF) and its solution (PDF)Exam from Winter 2017 (PDF) and its solution (PDF)Exam from Fall 2017 and its solution (PDF)Exam from Winter 2018 and its solution (PDF)Exam from Fall 2018 and its solution (PDF)Exam from Winter 2019 and its solution (PDF)Exam from Fall 2019 (PDF) and its solution (PDF)

Fall 2010
Exam 2 — Derivatives, limits, continuity
Exam 3 — Derivatives and applications of derivatives
Final Exam

Fall 2007
Exam 1 — Precalculus review and introduction to derivatives
Exam 2 — Derivatives, limits, differential equations
Exam 3 — Derivatives, integrals, antiderivatives, implicit derivatives
Final Exam

Fall 2006
Exam 1 — Precalculus review and introduction to derivatives
Exam 2 — Derivatives, limits, differential equations
Exam 3 — Derivatives, integrals, antiderivatives, implicit derivatives
Final Exam

Fall 2005
Exam 1 — Precalculus review and introduction to derivatives
Exam 2 — Derivatives, limits, differential equations
Exam 3 — Derivatives, integrals, antiderivatives, implicit derivatives, limits
Final Exam

Fall 2002
Final Exam

Fall 2000
Exam 1 — Precalculus review.
Exam 2 — Introduction to derivatives.

Fall 1998
Exam 1 — Precalculus review.
Exam 2 — Introduction to derivatives.
Exam 3 — Introduction to integrals.
Final Exam

Fall 1997
Exam 1 — Precalculus review.
Exam 2 — Introduction to derivatives.
Exam 3 — Introduction to integrals.
Final Exam

Fall 1995
Exam 1 — Precalculus review and introduction to derivatives.


Fall 2011, Text: Stewart
Exam 2 — Improper integrals, sequences and series of constants (no power series).
Exam 3 — Multivariable calculus, areas, volumes, arc length.
Final Exam

Fall 2009, Text: Stewart
Exam 1 — Numerical integration, Techniques of antidifferentiation, l’Hopital’s Rule, improper integrals.
Exam 2 — Improper integrals, sequences and series of constants, first section on power series.
Exam 3 — Multivariable calculus, areas and volumes.
Final Exam

Spring 2007, Text: Ostebee & Zorn
Exam 1 — Riemann sums, techniques of antidifferentiation, l’Hopital’s Rule, applications of integration (area, volume, arc length), improper integrals.
Exam 2 — Sequences and series, polynomial approximations.
Exam 3 — Multivariable calculus.
Final Exam

Fall 2006, Text: Ostebee & Zorn
Exam 1 — Techniques of antidifferentiation, numerical integration, l’Hopital’s Rule.
Exam 2 — Improper integrals, sequences and series through the first section on power series.
Exam 3 — Multivariable calculus.

Spring 2006, Text: Ostebee & Zorn
Exam 1 — Techniques of antidifferentiation, numerical integration, improper integrals, l’Hopital’s Rule.
Exam 2 — Sequences and series, Taylor polynomials and series.
Exam 3 — Multivariable calculus.
Final Exam

Spring 2001, Text: Ostebee & Zorn
Exam 1 — Techniques of antidifferentiation, numerical integration, improper integrals, l’Hopital’s Rule.
Exam 2 — Sequences and series, Taylor polynomials, partial derivatives.

Spring 2000, Text: Ostebee & Zorn
Exam 1 — Techniques of antidifferentiation, numerical integration.
Exam 2 — Improper integrals, sequences and series.

Fall 1999, Text: Ostebee & Zorn
Exam 1 — Techniques of antidifferentiation, numerical integration (midpoint, trapezoid, Simpson’s sums, etc.)
Exam 2 — Improper integrals, sequences and series.
Exam 3 — Multivariable calculus.
Final Exam

Spring 1999, Text: Ostebee & Zorn
Exam 1 — Techniques of antidifferentiation, numerical integration, improper integrals.
Exam 2 — Improper integrals, sequences and series.
Exam 3 — Multivariable calculus.
Final Exam

Spring 1998, Text: Ostebee & Zorn
Exam 3 — Multivariable calculus, applications of integration.
Final Exam

xams for Math 221, first semester Calculus and Analytic GeometryExams for fall semester of 1992Exam 1Exam 2Final ExamExams for fall semester of 1999Exam 1Exam2Final ExamExams for fall semester of 2003Exam 1, as givenExam 1, with answersExam 2, as givenExam 2, with answersFinal Exam, as givenFinal Exam, with answersExams for spring semester of 2006Exam 1, as givenExam 1, with answersExam 2, as givenExam 2, with answersFinal Exam, as givenFinal Exam, with answersExams for fall semester of 2007Exam 1, as givenExam 1, with answersExam 2, as givenExam 2, with answersFinal Exam, as givenFinal Exam, with answersExams for Summer School 2009Midterm Exam, as givenMidterm Exam, with answersMorning part of Final Exam, as givenMorning part of Final Exam, with answersEntire Final Exam, with answers
Exams for Math 222, second semester Calculus and Analytic GeometryExams for fall semester of 1993Exam 1Exam 2Final ExamExams for spring semester of 1995Exam 1Exam 2Exam 3Materials for spring semester of 1998Exam 1Exam 2Final ExamCourse DescriptionAssignments and scheduleExams for spring semester of 2000
NOTE: At this point the syllabus was changed so that Math 222 covered different material from previous versions…)Exam 1Exam 2Final ExamExams for summer school 2001
(NOTE: At this point we switched to a new textbook, 5th edition of Thomas and Finney, which changed the order in which material was covered and hence what part of the course might be on each exam. Also note that in summer school there was no scheduled final exam period so the exam was split between two class periods.Midterm ExamFinal ExamExams for fall semester of 2001 (same content and text as summer 2001, but because of the longer semester the material was spread across more exams)Exam 1Exam 2Exam 3Final ExamExams for spring semester of 2002. This was taught in a “satellite” format, not a large lecture, and the first exam had one part in common among all the satellite sections and a second part unique to my section. The answers for the first exam include both parts.Exam 1 (common part)Exam 1 (just my section)Answers to both parts of Exam 1Exam 2Answers to Exam 2Final ExamAnswers to Final ExamExams for summer of 2002.Midterm ExamAnswers to Midterm ExamFinal Exam, morning partFinal Exam, afternoon partAnswers to Final Exam (both parts)Exams for Spring 2004Exam 1 as givenExam 1 with answersExam 2 as givenExam 2 with answersFinal Exam as givenFinal Exam with answersExams for Spring 2005Exam 1 as givenExam 1 with answersExam 2 as givenExam 2 with answersFinal Exam as givenFinal Exam with answersExams for Spring 2007 (new text, 11th edition of Thomas)Exam 1 as givenExam 1 with answersExam 2 as givenExam 2 with answersFinal exam as givenFinal exam with answersExams for Spring 2008Exam 1 as givenExam 1 with answersExam 2 as givenExam 2 with answersFinal exam as givenFinal exam with answers
Exams for Math 223, third semester Calculus and Analytic Geometry as it was until 1998Exams for spring semester of 1994Exam 1Exam 2Exam 3Final ExamExams for fall semester of 1995Exam 1Exam 2Final Exam
Exams for Math 234, third semester Calculus and Analytic Geometry since 1998Exams for fall semester of 1998Exam 1Exam 2Final ExamExams for fall semester of 2004Exam 1, as givenExam 1, with answersExam 2, as givenExam 2, with answersFinal Exam, as givenFinal Exam, with answersExams for fall semester of 2005Exam 1, as givenExam 1, with answersExam 2, as givenExam 2, with answersFinal Exam, as givenFinal Exam, with answers
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