Old Math 106 Quizzes

Click on the date of each quiz in order to view it. If a solution set is available, you may click on it at the far right.

Text sections denoted (O/Z) refer to the second edition of Calculus by Ostebee and Zorn.

Text sections denoted (H-H) refer to the third edition of Calculus by Hughes-Hallett, Gleason, et al.

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Term	Date	Instructor	Topic(s)	Text Sections	Solutions
F08	09/10/08	Balcomb	substitution, numerical integration	(O/Z) 5.4, 6.1	no
F08	09/17/08	Balcomb	error bounds for numerical integrals, Euler's Method	(O/Z) 6.2, 6.3	no
F08	09/24/08	Balcomb	area, volume, work	(O/Z) 7.1, 7.2, 7.3	no
F08	10/08/08	Balcomb	integration by parts, partial fractions, trigonometric antiderivatives	(O/Z) 8.1, 8.2, 8.3	no
F08	10/10/08	Balcomb	trigonometric antiderivatives	(O/Z) 8.3	no
F08	10/24/08	Balcomb	Taylor polynomials	(O/Z) 9.1	no
F08	11/10/08	Balcomb	geometric series, nth term test	(O/Z) 11.2	no
F08	09/05/08	Haines	substitution	(O/Z) 5.4	no
F08	09/08/08	Haines	numerical integrals and their error bounds	(O/Z) 6.1, 6.2	no
F08	09/10/08	Haines	error bounds for numerical integrals	(O/Z) 6.2	no
F08	09/12/08	Haines	Euler's Method	(O/Z) 6.3	no
F08	09/15/08	Haines	arc length	(O/Z) 7.1	no
F08	09/17/08	Haines	volume	(O/Z) 7.2	no
F08	09/19/08	Haines	volume	(O/Z) 7.2	no
F08	09/22/08	Haines	work	(O/Z) 7.3	no
F08	10/01/08	Haines	integration by parts	(O/Z) 8.1	no
F08	10/03/08	Haines	partial fractions	(O/Z) 8.2	no
F08	10/08/08	Haines	trigonometric antiderivatives	(O/Z) 8.3	no
F08	10/10/08	Haines	miscellaneous antiderivatives	(O/Z) 8.4	no
F08	10/13/08	Haines	Taylor polynomials	(O/Z) 9.1	no
F08	10/20/08	Haines	Taylor's Theorem	(O/Z) 9.2	no
F08	10/22/08	Haines	improper integrals	(O/Z) 10.1	no
F08	10/24/08	Haines	comparisons of improper integrals	(O/Z) 10.2	no
F08	10/27/08	Haines	estimating values of improper integrals	(O/Z) 10.2	no
F08	11/05/08	Haines	sequences	(O/Z) 11.1	no
F08	11/07/08	Haines	geometric series, nth term test	(O/Z) 11.2	no
F08	11/10/08	Haines	convergence tests for series	(O/Z) 11.3	no
F08	11/12/08	Haines	convergence tests for series	(O/Z) 11.3	no
F08	11/14/08	Haines	convergence tests for series, alternating series	(O/Z) 11.4	no
F08	11/17/08	Haines	alternating series	(O/Z) 11.4	no
F08	11/19/08	Haines	power series	(O/Z) 11.5	no
F08	11/21/08	Haines	power series	(O/Z) 11.5	no
F08	12/01/08	Haines	power series as functions	(O/Z) 11.6	no
W08	01/11/08	Shor	substitution	(O/Z) 5.4	yes
W08	01/18/08	Shor	numerical integrals and their error bounds	(O/Z) 6.1, 6.2	yes
W08	01/25/08	Shor	Euler's Method, area	(O/Z) 6.3, 7.1	yes
W08	02/08/08	Shor	integration by parts, long division	(O/Z) 8.1, 8.2	yes
W08	02/15/08	Shor	trigonometric antiderivatives, Taylor polynomials	(O/Z) 8.3, 9.1	yes
W08	02/29/08	Shor	Taylor's Theorem, improper integrals	(O/Z) 9.2, 10.1	yes
W08	03/14/08	Shor	sequences, geometric series	(O/Z) 11.1, 11.2	yes
W08	03/24/08	Shor	convergence tests for series	(O/Z) 11.2, 11.3	yes
W08	03/31/08	Shor	alternating series, power seres	(O/Z) 11.4, 11.5	yes
W08	01/11/08	Wong	substitution	(O/Z) 5.4	yes
W08	01/18/08	Wong	numerical integrals and their error bounds	(O/Z) 6.1, 6.2	yes
W08	01/28/08	Wong	Euler's Method, area, volume	(O/Z) 6.3, 7.1, 7.2	yes
W08	02/08/08	Wong	integration by parts, partial fractions	(O/Z) 8.1, 8.2	yes
W08	02/13/08	Wong	trigonometric substitution	(O/Z) 8.3	yes
W08	02/27/08	Wong	Taylor polynomials	(O/Z) 9.1	yes
W08	03/05/08	Wong	improper integrals and their comparisons, probability	(O/Z) 10.1, 10.2, 10.3	yes
W08	03/17/08	Wong	sequences, geometric series	(O/Z) 11.1, 11.2	yes
W08	03/24/08	Wong	convergence tests for series, alternating series	(O/Z) 11.3, 11.4	yes
W08	04/04/08	Wong	power series, Taylor series	(O/Z) 11.5, 11.6, 11.7	yes
F07	09/07/07	Haines	substitution	(O/Z) 5.4	no
F07	09/10/07	Haines	numerical integrals	(O/Z) 6.1	no
F07	09/12/07	Haines	numerical integrals and their error bounds	(O/Z) 6.1, 6.2	no
F07	09/14/07	Haines	Euler's Method	(O/Z) 6.3	no
F07	09/19/07	Haines	arc length	(O/Z) 7.1	no
F07	09/21/07	Haines	volume	(O/Z) 7.2	no
F07	09/24/07	Haines	work	(O/Z) 7.3	no
F07	09/26/07	Haines	separation of variables	(O/Z) 7.4	no
F07	10/03/07	Haines	integration by parts	(O/Z) 8.1	no
F07	10/05/07	Haines	partial fractions	(O/Z) 8.2	no
F07	10/08/07	Haines	trigonometric antiderivatives	(O/Z) 8.3	no
F07	10/10/07	Haines	trigonometric antiderivatives	(O/Z) 8.3	no
F07	10/12/07	Haines	miscellaneous antiderivatives	(O/Z) 8.4	no
F07	10/15/07	Haines	Taylor polynomials	(O/Z) 9.1	no
F07	10/22/07	Haines	the error in Taylor polynomial approximations	(O/Z) 9.2	no
F07	10/24/07	Haines	improper integrals	(O/Z) 10.1	no
F07	10/26/07	Haines	comparisons of improper integrals	(O/Z) 10.2	no
F07	10/29/07	Haines	comparisons of improper integrals	(O/Z) 10.2	no
F07	11/07/07	Haines	sequences	(O/Z) 11.1	no
F07	11/09/07	Haines	geometric series	(O/Z) 11.2	no
F07	11/12/07	Haines	integral test	(O/Z) 11.3	no
F07	11/14/07	Haines	ratio test	(O/Z) 11.3	no
F07	11/16/07	Haines	alternating series test	(O/Z) 11.4	no
F07	11/26/07	Haines	alternating series error bound	(O/Z) 11.4	no
F07	11/28/07	Haines	radius and interval of convergence	(O/Z) 11.5	no
F07	11/30/07	Haines	power series as functions	(O/Z) 11.6	no
F07	12/05/07	Haines	power series as functions, interval of convergence	(O/Z) 11.6	no
W07	01/12/07	Shor	substitution	(O/Z) 5.4	yes
W07	01/22/07	Shor	numerical integrals and their error bounds	(O/Z) 6.1, 6.2	yes
W07	01/26/07	Shor	Euler's Method, area	(O/Z) 6.3, 7.1	yes
W07	02/09/07	Shor	separation of variables, integration by parts	(O/Z) 7.4, 8.1	yes
W07	03/02/07	Shor	trigonometric antiderivatives, Taylor polynomials	(O/Z) 8.3, 9.1	yes
W07	03/16/07	Shor	sequences, geometric series	(O/Z) 10.1, 10.2	yes
W07	01/12/07	Wong	the area function, substitution	(O/Z) 5.2, 5.4	yes
W07	01/22/07	Wong	numerical integrals and their error bounds	(O/Z) 6.1, 6.2	yes
W07	01/29/07	Wong	Euler's Method, area, volume	(O/Z) 6.3, 7.1, 7.2	yes
W07	02/09/07	Wong	separation of variables, integration by parts	(O/Z) 7.4, 8.1	yes
W07	02/16/07	Wong	partial fractions, trigonometric substitution	(O/Z) 8.2-8.3	yes
W07	03/02/07	Wong	Taylor polynomials	(O/Z) 9.1	yes
W07	03/16/07	Wong	sequences, geometric series	(O/Z) 11.1, 11.2	yes
W07	03/23/07	Wong	integral test, ratio test	(O/Z) 11.3	yes
W07	03/30/07	Wong	absolute and conditional convergence, power series	(O/Z) 11.4, 11.5	yes
W07	04/06/07	Wong	power series as functions, Taylor series	(O/Z) 11.6, 11.7	yes
F06	09/25/06	Shor	area, arc length, and volume	(O/Z) 7.1, 7.2	yes
F06	09/18/06	Shor	error bounds on numerical integrals, Euler's Method	(O/Z) 6.2, 6.3	yes
F06	09/13/06	Shor	substitution, numerical integrals	(O/Z) 5.4, 6.1	yes
F06	10/09/06	Shor	separation of variables, integration by parts, partial fractions	(O/Z) 7.4, 8.1-8.2	yes
F06	10/16/06	Shor	polynomial division, trig substitution	(O/Z) 8.2-8.4	yes
F06	10/27/06	Shor	Taylor polynomials and Taylor's Theorem	(O/Z) 9.1-9.2	yes
F06	11/13/06	Shor	sequences, geometric series	(O/Z) 11.1-11.2	yes
W06	01/26/06	Jayawant	substitution, numerical integrals and their error bounds, Euler's Method	(O/Z) 5.4, 6.1-6.3	yes
W06	02/16/06	Jayawant	integration by parts, partial fractions, trigonometric antiderivatives	(O/Z) 8.1-8.3	yes
W06	03/02/06	Jayawant	Taylor polynomials and Taylor's Theorem	(O/Z) 9.1-9.2	yes
W06	03/29/06	Jayawant	series, convergence tests	(O/Z) 11.1-11.4	yes
W06	01/09/06	Wong	substitution, numerical integration	(O/Z) 5.4, 6.1	yes
W06	01/18/06	Wong	error bounds on numerical integrals, Euler's Method	(O/Z) 6.2, 6.3	yes
W06	01/25/06	Wong	areas and volumes by integration	(O/Z) 7.1, 7.2	yes
W06	02/01/06	Wong	separation of variables, integration by parts	(O/Z) 7.4, 8.1	yes
W06	02/13/06	Wong	trigonometric antiderivatives	(O/Z) 8.3	yes
W06	02/17/06	Wong	Taylor polynomials	(O/Z) 9.1	yes
W06	03/06/06	Wong	computing and comparing improper integrals	(O/Z) 10.1, 10.2	yes
W06	03/20/06	Wong	sequences, geometric series	(O/Z) 11.1, 11.2	yes
W06	04/03/06	Wong	power series	(O/Z) 11.5, 11.6	yes
F05	09/12/05	Wong	Fundamental Theorem of Calculus, substitution	(O/Z) 5.3, 5.4	yes
F05	09/19/05	Wong	numerical integrals and their error bounds	(O/Z) 6.1, 6.2	yes
F05	09/26/05	Wong	areas and volumes by integration	(O/Z) 7.1, 7.2	yes
F05	10/07/05	Wong	present value, integration by parts	(O/Z) 7.5, 8.1	yes
F05	10/17/05	Wong	partial fractions, trigonometric antiderivatives	(O/Z) 8.2, 8.3, 8.4	yes
F05	10/28/05	Wong	Taylor polynomials, Taylor's theorem	(O/Z) 9.1, 9.2	yes
F05	11/02/05	Wong	computing and comparing improper integrals	(O/Z) 10.1, 10.2	yes
F05	11/14/05	Wong	sequences and series	(O/Z) 11.1, 11.2	yes
F05	11/28/05	Wong	ratio test, alternating series test	(O/Z) 11.3, 11.4	yes
F05	12/05/05	Wong	power series	(O/Z) 11.5, 11.6	yes
W05	01/12/05	Haines	integration by substitution	(H-H) 7.1	no
W05	01/13/05	Haines	integration by parts	(H-H) 7.2	no
W05	01/14/05	Haines	partial fractions	(H-H) 7.4	no
W05	01/19/05	Haines	partial fractions	(H-H) 7.4	no
W05	01/20/05	Haines	approximating definite integrals	(H-H) 7.5	no
W05	01/21/05	Haines	numerical integration including Simpson's Rule	(H-H) 7.6	no
W05	01/24/05	Haines	improper integrals	(H-H) 7.7	no
W05	01/26/05	Haines	comparisons of improper integrals	(H-H) 7.8	no
W05	01/27/05	Haines	area	(H-H) 8.1	no
W05	01/28/05	Haines	volumes of revolution	(H-H) 8.2	no
W05	02/02/05	Haines	distribution functions	(H-H) 8.6	no
W05	02/03/05	Haines	probability, mean, median	(H-H) 8.7	no
W05	02/09/05	Haines	geometric sums and series	(H-H) 9.1	no
W05	02/11/05	Haines	the nth term test, the integral test	(H-H) 9.2	no
W05	02/14/05	Haines	the comparison test	(H-H) 9.3	no
W05	02/16/05	Haines	the ratio test, the alternating series test	(H-H) 9.3	no
W05	02/18/05	Haines	power series	(H-H) 9.4	no
W05	02/28/05	Haines	power series	(H-H) 9.4	no
W05	03/02/05	Haines	Taylor polynomials	(H-H) 10.1	no
W05	03/03/05	Haines	Taylor polynomials	(H-H) 10.1	no
W05	03/04/05	Haines	Taylor series	(H-H) 10.2	no
W05	03/07/05	Haines	Taylor series	(H-H) 10.2	no
W05	03/09/05	Haines	new Taylor series from old ones	(H-H) 10.3	no
W05	03/16/05	Haines	what it means to solve a differential equation	(H-H) 11.1	no
W05	03/17/05	Haines	slope fields	(H-H) 11.2	no
W05	03/21/05	Haines	Euler's Method	(H-H) 11.3	no
W05	03/23/05	Haines	separation of variables	(H-H) 11.4	no
W05	03/24/05	Haines	separation of variables	(H-H) 11.4	no
W05	03/25/05	Haines	growth and decay	(H-H) 11.5	no
W05	03/28/05	Haines	applications and modeling	(H-H) 11.6	no
W05	03/30/05	Haines	models of population growth	(H-H) 11.7	no
W05	01/14/05	Wong	integration by substitution, integration by parts	(H-H) 7.1, 7.2	yes
W05	01/21/05	Wong	partial fractions, numerical integration	(H-H) 7.4, 7.5	yes
W05	01/28/05	Wong	improper integrals, volumes of revolution	(H-H) 7.7, 8.1, 8.2	yes
W05	02/11/05	Wong	geometric series, the nth term test, the integral test	(H-H) 9.1, 9.2	yes
W05	02/18/05	Wong	convergence tests, power series	(H-H) 9.3, 9.4	yes
W05	03/07/05	Wong	Taylor polynomials, Taylor series	(H-H) 10.1, 10.2	yes
W05	03/18/05	Wong	what it means to solve a differential equation, slope fields	(H-H) 11.1, 11.2	yes
W05	03/25/05	Wong	Euler's Method, separation of variables	(H-H) 11.3, 11.4	yes
W05	04/01/05	Wong	applications of DEs	(H-H) 11.5, 11.6	yes
W05	04/08/05	Wong	models of population growth, systems of DEs	(H-H) 11.7-11.9	yes
W04	01/16/04A	Johnson	integration by substitution	(H-H) 7.1	yes
W04	01/16/04B	Johnson	integration by substitution	(H-H) 7.1	yes
W04	01/23/04A	Johnson	integration by parts	(H-H) 7.2	yes
W04	01/23/04B	Johnson	integration by parts	(H-H) 7.2	yes
W04	01/30/04A	Johnson	table of integrals, partial fractions	(H-H) 7.3, 7.4	yes
W04	01/30/04B	Johnson	table of integrals, partial fractions	(H-H) 7.3, 7.4	yes
W04	02/13/04A	Johnson	geometric series	(H-H) 9.1	yes
W04	02/13/04B	Johnson	geometric series	(H-H) 9.1	yes
W04	03/01/04A	Johnson	series convergence tests	(H-H) 9.2, 9.3	yes
W04	03/01/04B	Johnson	series convergence tests	(H-H) 9.2, 9.3	yes
W04	03/08/04A	Johnson	power series, Taylor series	(H-H) 9.4, 10.1, 10.2	yes
W04	03/08/04B	Johnson	power series, Taylor series	(H-H) 9.4, 10.1, 10.2	yes
W04	03/22/04A	Johnson	volumes	(H-H) 8.1, 8.2	yes
W04	03/22/04B	Johnson	volumes	(H-H) 8.1, 8.2	yes
W04	03/31/04A	Johnson	density, what it means to solve a differential equation	(H-H) 8.3, 11.1	yes
W04	03/31/04B	Johnson	density, what it means to solve a differential equation	(H-H) 8.3, 11.1	yes
W04	04/07/04A	Johnson	separation of variables, equilibrium solutions	(H-H) 11.4, 11.5	yes
W04	04/07/04B	Johnson	separation of variables, equilibrium solutions	(H-H) 11.4, 11.5	yes
F03	09/12/03A	Johnson	integration by substitution	(H-H) 7.1	yes
F03	09/12/03B	Johnson	integration by substitution	(H-H) 7.1	yes
F03	09/19/03A	Johnson	integration by parts	(H-H) 7.2	yes
F03	09/19/03B	Johnson	integration by parts	(H-H) 7.2	yes
F03	09/26/03A	Johnson	improper integrals	(H-H) 7.3	yes
F03	09/26/03B	Johnson	improper integrals	(H-H) 7.3	yes
F03	10/22/03A	Johnson	tests for convergence of series	(H-H) 9.2, 9.3	yes
F03	10/22/03B	Johnson	tests for convergence of series	(H-H) 9.2, 9.3	yes
F03	10/31/03A	Johnson	interval of convergence of power series, finding Taylor series	(H-H) 9.4, 10.2	yes
F03	10/31/03B	Johnson	interval of convergence of power series, finding Taylor series	(H-H) 9.4, 10.2	yes
F03	11/19/03A	Johnson	differential equations, separation of variables	(H-H) 11.1, 11.4	yes
F03	11/19/03B	Johnson	differential equations, separation of variables	(H-H) 11.1, 11.4	yes
W03	Q1	Haines	substitution	(H-H) 7.1	no
W03	Q2	Haines	integration by parts	(H-H) 7.2	no
W03	Q3	Haines	partial fractions	(H-H) 7.4	no
W03	Q4	Haines	numerical integration	(H-H) 7.5	no
W03	Q5	Haines	Simpson's Rule	(H-H) 7.6	no
W03	Q6	Haines	Riemann sums and finding areas	(H-H) 8.1	no
W03	Q7	Haines	volumes of revolution	(H-H) 8.2	no
W03	Q8	Haines	density functions	(H-H) 8.3	no
W03	Q9	Haines	work	(H-H) 8.4	no
W03	Q10	Haines	economics (present and future value)	(H-H) 8.5	no
W03	Q11	Haines	probability density functions	(H-H) 8.6	no
W03	Q12	Haines	geometric series	(H-H) 9.1	no
W03	Q13	Haines	convergence tests for series	(H-H) 9.2, 9.3	no
W03	Q14	Haines	convergence tests for series	(H-H) 9.3	no
W03	Q15	Haines	power series	(H-H) 9.4	no
W03	Q16	Haines	computing Taylor polynomials	(H-H) 10.1	no
W03	Q17	Haines	computing Taylor series	(H-H) 10.2	no
W03	Q18	Haines	computing Taylor series	(H-H) 10.2	no
W03	Q19	Haines	what it means to solve a differential equation	(H-H) 11.1	no
W03	Q20	Haines	slope fields	(H-H) 11.2	no
W03	Q21	Haines	Euler's Method	(H-H) 11.3	no
W03	Q22	Haines	separation of variables	(H-H) 11.4	no
W03	01/13/03	Johnson	integration by substitution	(H-H) 7.1	yes
W03	01/24/03	Johnson	integration by parts, tables of integrals	(H-H) 7.2, 7.3	yes
W03	01/31/03	Johnson	improper integrals, geometric series	(H-H) 7.7, 9.1	yes
W03	02/28/03	Johnson <