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
W09
Balcomb
 substitution (O/Z) 5.4
no
W09
Balcomb
 numerical integrals (O/Z) 6.1
no
W09
Balcomb
 error bounds for numerical integrals (O/Z) 6.2
no
W09
Balcomb
 Euler's Method (O/Z) 6.3
no
W09
Balcomb
 volume (O/Z) 7.2
no
W09
Balcomb
 separation of variables (O/Z) 7.4
no
W09
Balcomb
 integration by parts (O/Z) 8.1
no
W09
Balcomb
 partial fractions (O/Z) 8.2
no
W09
Balcomb
 trigonometric antiderivatives (O/Z) 8.3
no
W09
Balcomb
 trigonometric substitution (O/Z) 8.3
no
W09
Balcomb
 Taylor polynomials (O/Z) 9.1
no
W09
Balcomb
 Taylor's Theorem (O/Z) 9.2
no
W09
Balcomb
 improper integrals (O/Z) 10.1
no
W09
Balcomb
 finite sums, geometric series (O/Z) 11.1, 11.2
no
W09
Balcomb
 series convergence tests (O/Z) 11.2, 11.3
no
W09
Balcomb
 series convergence tests, alternating series (O/Z) 11.3, 11.4
no
W09
Salomone
 substitution (O/Z) 5.4
W09
Salomone
 numerical integrals and their error bounds, Euler's Method (O/Z) 6.1, 6.2, 6.3
W09
Salomone
 area, volume, separation of variables (O/Z) 7.1, 7.2, 7.4
W09
Salomone
 integration by parts, long division, partial fractions, trigonometric antiderivatives (O/Z) 8.1, 8.2, 8.3
W09
Salomone
 improper integrals, comparison of improper integrals (O/Z) 10.1, 10.2
W09
Salomone
 Taylor polynomials (O/Z) 9.1
W09
03/20/09
Salomone
 sequences, geometric series (O/Z) 11.1, 11.2
W09
03/27/09
Salomone
 series convergence tests, alternating series (O/Z) 11.3, 11.4
W09
04/03/09
Salomone
 power series, power series as functions (O/Z) 11.5, 11.6
W09
Wong
 substitution (O/Z) 5.4
W09
Wong
 numerical integrals and their error bounds (O/Z) 6.1, 6.2
W09
Wong
 Euler's Method, area (O/Z) 6.3, 7.1
W09
Wong
 integration by parts (O/Z) 8.1
W09
Wong
 partial fractions, trigonometric substitution (O/Z) 8.2, 8.3
W09
Wong
 Taylor polynomials, Taylor's Theorem (O/Z) 9.1, 9.2
W09
Wong
 improper integrals, comparison of improper integrals (O/Z) 10.1, 10.2
W09
Wong
 sequences, geometric series (O/Z) 11.1, 11.2
W09
Wong
 series convergence tests, alternating series (O/Z) 11.3, 11.4
W09
Wong
 power series, power series as functions (O/Z) 11.5, 11.6
F08
Balcomb
 substitution, numerical integration (O/Z) 5.4, 6.1
no
F08
Balcomb
 error bounds for numerical integrals, Euler's Method (O/Z) 6.2, 6.3
no
F08
Balcomb
 area, volume, work (O/Z) 7.1, 7.2, 7.3
no
F08
Balcomb
 integration by parts, partial fractions, trigonometric antiderivatives (O/Z) 8.1, 8.2, 8.3
no
F08
Balcomb
 trigonometric antiderivatives (O/Z) 8.3
no
F08
Balcomb
 Taylor polynomials (O/Z) 9.1
no
F08
Balcomb
 geometric series, nth term test (O/Z) 11.2
no
F08
Haines
 substitution (O/Z) 5.4
no
F08
Haines
 numerical integrals and their error bounds (O/Z) 6.1, 6.2
no
F08
Haines
 error bounds for numerical integrals (O/Z) 6.2
no
F08
Haines
 Euler's Method (O/Z) 6.3
no
F08
Haines
 arc length (O/Z) 7.1
no
F08
Haines
 volume (O/Z) 7.2
no
F08
Haines
 volume (O/Z) 7.2
no
F08
Haines
 work (O/Z) 7.3
no
F08
Haines
 integration by parts (O/Z) 8.1
no
F08
Haines
 partial fractions (O/Z) 8.2
no
F08
Haines
 trigonometric antiderivatives (O/Z) 8.3
no
F08
Haines
 miscellaneous antiderivatives (O/Z) 8.4
no
F08
Haines
 Taylor polynomials (O/Z) 9.1
no
F08
Haines
 Taylor's Theorem (O/Z) 9.2
no
F08
Haines
 improper integrals (O/Z) 10.1
no
F08
Haines
 comparisons of improper integrals (O/Z) 10.2
no
F08
Haines
 estimating values of improper integrals (O/Z) 10.2
no
F08
Haines
 sequences (O/Z) 11.1
no
F08
Haines
 geometric series, nth term test (O/Z) 11.2
no
F08
Haines
 convergence tests for series (O/Z) 11.3
no
F08
Haines
 convergence tests for series (O/Z) 11.3
no
F08
Haines
 convergence tests for series, alternating series (O/Z) 11.4
no
F08
Haines
 alternating series (O/Z) 11.4
no
F08
Haines
 power series (O/Z) 11.5
no
F08
Haines
 power series (O/Z) 11.5
no
F08
Haines
 power series as functions (O/Z) 11.6
no
F08
Haines
 power series (O/Z) 11.5
no
W08
Shor
 substitution (O/Z) 5.4
W08
Shor
 numerical integrals and their error bounds (O/Z) 6.1, 6.2
W08
Shor
 Euler's Method, area (O/Z) 6.3, 7.1
W08
Shor
 integration by parts, long division (O/Z) 8.1, 8.2
W08
Shor
 trigonometric antiderivatives, Taylor polynomials (O/Z) 8.3, 9.1
W08
Shor
 Taylor's Theorem, improper integrals (O/Z) 9.2, 10.1
W08
Shor
 sequences, geometric series (O/Z) 11.1, 11.2
W08
Shor
 convergence tests for series (O/Z) 11.2, 11.3
W08
Shor
 alternating series, power seres (O/Z) 11.4, 11.5
W08
Wong
 substitution (O/Z) 5.4
W08
Wong
 numerical integrals and their error bounds (O/Z) 6.1, 6.2
W08
Wong
 Euler's Method, area, volume (O/Z) 6.3, 7.1, 7.2
W08
Wong
 integration by parts, partial fractions (O/Z) 8.1, 8.2
W08
Wong
 trigonometric substitution (O/Z) 8.3
W08
Wong
 Taylor polynomials (O/Z) 9.1
W08
Wong
 improper integrals and their comparisons, probability (O/Z) 10.1, 10.2, 10.3
W08
Wong
 sequences, geometric series (O/Z) 11.1, 11.2
W08
Wong
 convergence tests for series, alternating series (O/Z) 11.3, 11.4
W08
Wong
 power series, Taylor series (O/Z) 11.5, 11.6, 11.7
F07
Haines
 substitution (O/Z) 5.4
no
F07
Haines
 numerical integrals (O/Z) 6.1
no
F07
Haines
 numerical integrals and their error bounds (O/Z) 6.1, 6.2
no
F07
Haines
 Euler's Method (O/Z) 6.3
no
F07
Haines
 arc length (O/Z) 7.1
no
F07
Haines
 volume (O/Z) 7.2
no
F07
Haines
 work (O/Z) 7.3
no
F07
Haines
 separation of variables (O/Z) 7.4
no
F07
Haines
 integration by parts (O/Z) 8.1
no
F07
Haines
 partial fractions (O/Z) 8.2
no
F07
Haines
 trigonometric antiderivatives (O/Z) 8.3
no
F07
Haines
 trigonometric antiderivatives (O/Z) 8.3
no
F07
Haines
 miscellaneous antiderivatives (O/Z) 8.4
no
F07
Haines
 Taylor polynomials (O/Z) 9.1
no
F07
Haines
 the error in Taylor polynomial approximations (O/Z) 9.2
no
F07
Haines
 improper integrals (O/Z) 10.1
no
F07
Haines
 comparisons of improper integrals (O/Z) 10.2
no
F07
Haines
 comparisons of improper integrals (O/Z) 10.2
no
F07
Haines
 sequences (O/Z) 11.1
no
F07
Haines
 geometric series (O/Z) 11.2
no
F07
Haines
 integral test (O/Z) 11.3
no
F07
Haines
 ratio test (O/Z) 11.3
no
F07
Haines
 alternating series test (O/Z) 11.4
no
F07
Haines
 alternating series error bound (O/Z) 11.4
no
F07
Haines
 radius and interval of convergence (O/Z) 11.5
no
F07
Haines
 power series as functions (O/Z) 11.6
no
F07
Haines
 power series as functions, interval of convergence (O/Z) 11.6
no
W07
Shor
 substitution (O/Z) 5.4
W07
Shor
 numerical integrals and their error bounds (O/Z) 6.1, 6.2
W07
Shor
 Euler's Method, area (O/Z) 6.3, 7.1
W07
Shor
 separation of variables, integration by parts (O/Z) 7.4, 8.1
W07
Shor
 trigonometric antiderivatives, Taylor polynomials (O/Z) 8.3, 9.1
W07
Shor
 sequences, geometric series (O/Z) 10.1, 10.2
W07
Wong
 the area function, substitution (O/Z) 5.2, 5.4
W07
Wong
 numerical integrals and their error bounds (O/Z) 6.1, 6.2
W07
Wong
 Euler's Method, area, volume (O/Z) 6.3, 7.1, 7.2
W07
Wong
 separation of variables, integration by parts (O/Z) 7.4, 8.1
W07
Wong
 partial fractions, trigonometric substitution (O/Z) 8.2-8.3
W07
Wong
 Taylor polynomials (O/Z) 9.1
W07
Wong
 sequences, geometric series (O/Z) 11.1, 11.2
W07
Wong
 integral test, ratio test (O/Z) 11.3
W07
Wong
 absolute and conditional convergence, power series (O/Z) 11.4, 11.5
W07
Wong
 power series as functions, Taylor series (O/Z) 11.6, 11.7
F06
Shor
 area, arc length, and volume (O/Z) 7.1, 7.2
F06
Shor
 error bounds on numerical integrals, Euler's Method (O/Z) 6.2, 6.3
F06
Shor
 substitution, numerical integrals (O/Z) 5.4, 6.1
F06
Shor
 separation of variables, integration by parts, partial fractions (O/Z) 7.4, 8.1-8.2
F06
Shor
 polynomial division, trig substitution (O/Z) 8.2-8.4
F06
Shor
 Taylor polynomials and Taylor's Theorem (O/Z) 9.1-9.2
F06
Shor
 sequences, geometric series (O/Z) 11.1-11.2
W06
Jayawant
 substitution, numerical integrals and their error bounds, Euler's Method (O/Z) 5.4, 6.1-6.3
W06
Jayawant
 integration by parts, partial fractions, trigonometric antiderivatives (O/Z) 8.1-8.3
W06
Jayawant
 Taylor polynomials and Taylor's Theorem (O/Z) 9.1-9.2
W06
Jayawant
 series, convergence tests (O/Z) 11.1-11.4
W06
Wong
 substitution, numerical integration (O/Z) 5.4, 6.1
W06
Wong
 error bounds on numerical integrals, Euler's Method (O/Z) 6.2, 6.3
W06
Wong
 areas and volumes by integration (O/Z) 7.1, 7.2
W06
Wong
 separation of variables, integration by parts (O/Z) 7.4, 8.1
W06
Wong
 trigonometric antiderivatives (O/Z) 8.3
W06
Wong
 Taylor polynomials (O/Z) 9.1
W06
Wong
 computing and comparing improper integrals (O/Z) 10.1, 10.2
W06
Wong
 sequences, geometric series (O/Z) 11.1, 11.2
W06
Wong
 power series (O/Z) 11.5, 11.6
F05
Wong
 Fundamental Theorem of Calculus, substitution (O/Z) 5.3, 5.4
F05
Wong
 numerical integrals and their error bounds (O/Z) 6.1, 6.2
F05
Wong
 areas and volumes by integration (O/Z) 7.1, 7.2
F05
Wong
 present value, integration by parts (O/Z) 7.5, 8.1
F05
Wong
 partial fractions, trigonometric antiderivatives (O/Z) 8.2, 8.3, 8.4
F05
Wong
 Taylor polynomials, Taylor's theorem (O/Z) 9.1, 9.2
F05
Wong
 computing and comparing improper integrals (O/Z) 10.1, 10.2
F05
Wong
 sequences and series (O/Z) 11.1, 11.2
F05
Wong
 ratio test, alternating series test (O/Z) 11.3, 11.4
F05
Wong
 power series (O/Z) 11.5, 11.6
W05
Haines
 integration by substitution (H-H) 7.1
no
W05
Haines
 integration by parts (H-H) 7.2
no
W05
Haines
 partial fractions (H-H) 7.4
no
W05
Haines
 partial fractions (H-H) 7.4
no
W05
Haines
 approximating definite integrals (H-H) 7.5
no
W05
Haines
 numerical integration including Simpson's Rule (H-H) 7.6
no
W05
Haines
 improper integrals (H-H) 7.7
no
W05
Haines
 comparisons of improper integrals (H-H) 7.8
no
W05
Haines
 area (H-H) 8.1
no
W05
Haines
 volumes of revolution (H-H) 8.2
no
W05
Haines
 distribution functions (H-H) 8.6
no
W05
Haines
 probability, mean, median (H-H) 8.7
no
W05
Haines
 geometric sums and series (H-H) 9.1
no
W05
Haines
 the nth term test, the integral test (H-H) 9.2
no
W05
Haines
 the comparison test (H-H) 9.3
no
W05
Haines
 the ratio test, the alternating series test (H-H) 9.3
no
W05
Haines
 power series (H-H) 9.4
no
W05
Haines
 power series (H-H) 9.4
no
W05
Haines
 Taylor polynomials (H-H) 10.1
no
W05
Haines
 Taylor polynomials (H-H) 10.1
no
W05
Haines
 Taylor series (H-H) 10.2
no
W05
Haines
 Taylor series (H-H) 10.2
no
W05
Haines
 new Taylor series from old ones (H-H) 10.3
no
W05
Haines
 what it means to solve a differential equation (H-H) 11.1
no
W05
Haines
 slope fields (H-H) 11.2
no
W05
Haines
 Euler's Method (H-H) 11.3
no
W05
Haines
 separation of variables (H-H) 11.4
no
W05
Haines
 separation of variables (H-H) 11.4
no
W05
Haines
 growth and decay (H-H) 11.5
no
W05
Haines
 applications and modeling (H-H) 11.6
no
W05
Haines
 models of population growth (H-H) 11.7
no
W05
Wong
 integration by substitution, integration by parts (H-H) 7.1, 7.2
W05
Wong
 partial fractions, numerical integration (H-H) 7.4, 7.5
W05
Wong
 improper integrals, volumes of revolution (H-H) 7.7, 8.1, 8.2
W05
Wong
 geometric series, the nth term test, the integral test (H-H) 9.1, 9.2
W05
Wong
 convergence tests, power series (H-H) 9.3, 9.4
W05
Wong
 Taylor polynomials, Taylor series (H-H) 10.1, 10.2
W05
Wong
 what it means to solve a differential equation, slope fields (H-H) 11.1, 11.2
W05
Wong
 Euler's Method, separation of variables (H-H) 11.3, 11.4
W05
Wong
 applications of DEs (H-H) 11.5, 11.6
W05
Wong
 models of population growth, systems of DEs (H-H) 11.7-11.9
W04
Johnson
 integration by substitution (H-H) 7.1
W04
Johnson
 integration by substitution (H-H) 7.1
W04
Johnson
 integration by parts (H-H) 7.2
W04
Johnson
 integration by parts (H-H) 7.2
W04
Johnson
 table of integrals, partial fractions (H-H) 7.3, 7.4
W04
Johnson
 table of integrals, partial fractions (H-H) 7.3, 7.4
W04
Johnson
 geometric series (H-H) 9.1
W04
Johnson
 geometric series (H-H) 9.1
W04
Johnson
 series convergence tests (H-H) 9.2, 9.3
W04
Johnson
 series convergence tests (H-H) 9.2, 9.3
W04
Johnson
 power series, Taylor series (H-H) 9.4, 10.1, 10.2
W04
Johnson
 power series, Taylor series (H-H) 9.4, 10.1, 10.2
W04
Johnson
 volumes (H-H) 8.1, 8.2
W04
Johnson
 volumes (H-H) 8.1, 8.2
W04
Johnson
 density, what it means to solve a differential equation (H-H) 8.3, 11.1
W04
Johnson
 density, what it means to solve a differential equation (H-H) 8.3, 11.1
W04
Johnson
 separation of variables, equilibrium solutions (H-H) 11.4, 11.5
W04
Johnson
 separation of variables, equilibrium solutions (H-H) 11.4, 11.5
F03
Johnson
 integration by substitution (H-H) 7.1
F03
Johnson
 integration by substitution (H-H) 7.1
F03
Johnson
 integration by parts (H-H) 7.2
F03
Johnson
 integration by parts (H-H) 7.2
F03
Johnson
 improper integrals (H-H) 7.3
F03
Johnson
 improper integrals (H-H) 7.3
F03
Johnson
 tests for convergence of series (H-H) 9.2, 9.3
F03
Johnson
 tests for convergence of series (H-H) 9.2, 9.3
F03
Johnson
 interval of convergence of power series, finding Taylor series (H-H) 9.4, 10.2
F03
Johnson
 interval of convergence of power series, finding Taylor series (H-H) 9.4, 10.2
F03
Johnson
 differential equations, separation of variables (H-H) 11.1, 11.4
F03
Johnson
 differential equations, separation of variables (H-H) 11.1, 11.4
W03
Haines
 substitution (H-H) 7.1
no
W03
Haines
 integration by parts (H-H) 7.2
no
W03
Haines
 partial fractions (H-H) 7.4
no
W03
Haines
 numerical integration (H-H) 7.5
no
W03
Haines
 Simpson's Rule (H-H) 7.6
no
W03
Haines
 Riemann sums and finding areas (H-H) 8.1
no
W03
Haines
 volumes of revolution (H-H) 8.2
no
W03
Haines
 density functions (H-H) 8.3
no
W03
Haines
 work (H-H) 8.4
no
W03
Haines
 economics (present and future value) (H-H) 8.5
no
W03
Haines
 probability density functions (H-H) 8.6
no
W03
Haines
 geometric series (H-H) 9.1
no
W03
Haines
 convergence tests for series (H-H) 9.2, 9.3
no
W03
Haines
 convergence tests for series (H-H) 9.3
no
W03
Haines
 power series (H-H) 9.4
no
W03
Haines
 computing Taylor polynomials (H-H) 10.1
no
W03
Haines
 computing Taylor series (H-H) 10.2
no
W03
Haines
 computing Taylor series (H-H) 10.2
no
W03
Haines
 what it means to solve a differential equation (H-H) 11.1
no
W03
Haines
 slope fields (H-H) 11.2
no
W03
Haines
 Euler's Method (H-H) 11.3
no
W03
Haines
 separation of variables (H-H) 11.4
no
W03
Johnson
 integration by substitution (H-H) 7.1
W03
Johnson
 integration by parts, tables of integrals (H-H) 7.2, 7.3
W03
Johnson
 improper integrals, geometric series (H-H) 7.7, 9.1
W03
Johnson
 convergence of infinite series (H-H) 9.2, 9.3
W03
Johnson
 power series, Taylor polynomials, Taylor series (H-H) 9.4, 10.1, 10.2, 10.3
W03
Johnson
 separation of variables (H-H) 11.4
F02
Towne
 substitution, integration by parts, numerical integration (H-H) 7.1, 7.2, 7.5
F02
Towne
 improper integrals, volumes (H-H) 7.7, 7.8, 8.1
F02
Towne
 volumes of revolution, density, work (H-H) 8.2, 8.3, 8.4
F02
Towne
 fluid force, economics, probability (H-H) 8.4, 8.5, 8.6, 8.7
F02
Towne
 geometric series, tests for convergence (H-H) 9.1, 9.2, 9.3
F02
Towne
 power series, Taylor polynomials (H-H) 9.4, 10.1
F02
Towne
 finding and using Taylor series, error in Taylor approximations (H-H) 10.2, 10.3, 10.4
F02
Towne
 Euler's Method, separation of variables, DE word problems (H-H) 11.3, 11.4, 11.5, 11.6
W02
Towne
 substitution, integration by parts, numerical integration (H-H) 7.1, 7.2, 7.5
W02
Towne
 improper integrals, volumes (H-H) 7.7, 7.8, 8.1
W02
Towne
 volumes of revolution, arclength, density (H-H) 8.2, 8.3
W02
Towne
 work, fluid force, economics (H-H) 8.4,8.5
W02
Towne
 geometric sums, tests for convergence (H-H) 9.1, 9.2, 9.3
W02
Towne
 power series, Taylor polynomials, Taylor series (H-H) 9.4, 10.1, 10.2
W02
Towne
 finding and using Taylor series, error in Taylor approximations (H-H) 10.2, 10.3, 10.4
W02
Towne
 Euler's Method, separation of variables, DE word problems (H-H) 11.3, 11.4, 11.5, 11.6
F01
Towne
 improper integrals, volumes (H-H) 7.7, 7.8, 8.1
no
F01
Towne
 volumes of revolution, density, work (H-H) 8.2, 8.3, 8.4
no
F01
Towne
 fluid force, economics (H-H) 8.4, 8.5
no
F01
Towne
 geometric sums, tests for convergence, power series (H-H) 9.1, 9.2, 9.3, 9.4
no
F01
Towne
 finding and using Taylor polynomials and series (H-H) 10.1, 10.2, 10.3
no
F01
Towne
 error in Taylor approximations, what it means to solve DEs (H-H) 10.4, 11.1
no
F01
Towne
 Euler's Method, separation of variables, DE word problems (H-H) 11.3, 11.4, 11.5, 11.6
no