{"id":1443,"date":"2017-03-02T15:47:09","date_gmt":"2017-03-02T20:47:09","guid":{"rendered":"https:\/\/www.bates.edu\/mathematics\/?page_id=1443"},"modified":"2022-06-30T17:27:35","modified_gmt":"2022-06-30T21:27:35","slug":"math-106-calculus-ii-old-quizzes","status":"publish","type":"page","link":"https:\/\/www.bates.edu\/mathematics\/math-106-calculus-ii-old-quizzes\/","title":{"rendered":"Math 106 (Calculus II): old quizzes"},"content":{"rendered":"

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Term<\/th>\nDate<\/th>\nInstructor<\/th>\nTopic(s)<\/th>\nText Sections<\/th>\nSolutions<\/th>\n<\/tr>\n
W16<\/td>\n01\/15\/16<\/a><\/td>\nOtt<\/td>\nsubstitution<\/td>\n(O\/Z) 5.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W16<\/td>\n01\/22\/16<\/a><\/td>\nOtt<\/td>\nnumerical integrals and their error bounds<\/td>\n(O\/Z) 6.1, 6.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W16<\/td>\n02\/12\/16<\/a><\/td>\nOtt<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W16<\/td>\n02\/19\/16<\/a><\/td>\nOtt<\/td>\ntrigonometric antiderivatives<\/td>\n(O\/Z) 8.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W16<\/td>\n03\/18\/16<\/a><\/td>\nOtt<\/td>\nsequences, nth term test, geometric series<\/td>\n(O\/Z) 11.1, 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W16<\/td>\n03\/25\/16<\/a><\/td>\nOtt<\/td>\nseries convergence tests<\/td>\n(O\/Z) 11.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W16<\/td>\n04\/08\/16<\/a><\/td>\nOtt<\/td>\npower series, power series as functions, Taylor series<\/td>\n(O\/Z) 11.5, 11.6, 11.7<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n09\/18\/15<\/a><\/td>\nBalcomb<\/td>\nsubstitution<\/td>\n(O\/Z) 5.4<\/td>\nno<\/td>\n<\/tr>\n
F15<\/td>\n09\/25\/15<\/a><\/td>\nBalcomb<\/td>\narea, volume<\/td>\n(O\/Z) 7.1, 7.2<\/td>\nno<\/td>\n<\/tr>\n
F15<\/td>\n09\/18\/15<\/a><\/td>\nCoulombe<\/td>\nsubstitution, numerical integrals<\/td>\n(O\/Z) 5.4, 6.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n09\/25\/15<\/a><\/td>\nCoulombe<\/td>\narc length, volume<\/td>\n(O\/Z) 7.1, 7.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n10\/08\/15<\/a><\/td>\nCoulombe<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n10\/16\/15<\/a><\/td>\nCoulombe<\/td>\ntrigonometric antiderivatives<\/td>\n(O\/Z) 8.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n10\/30\/15<\/a><\/td>\nCoulombe<\/td>\nTaylor polynomials, Taylor’s Theorem<\/td>\n(O\/Z) 9.1, 9.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n11\/13\/15<\/a><\/td>\nCoulombe<\/td>\nsequences<\/td>\n(O\/Z) 11.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n11\/20\/15<\/a><\/td>\nCoulombe<\/td>\nseries convergence tests<\/td>\n(O\/Z) 11.2, 11.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n12\/04\/15<\/a><\/td>\nCoulombe<\/td>\nalternating series, absolute convergence<\/td>\n(O\/Z) 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n09\/18\/15<\/a><\/td>\nOtt<\/td>\nnumerical integrals and their error bounds<\/td>\n(O\/Z) 6.1, 6.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n10\/09\/15<\/a><\/td>\nOtt<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n10\/30\/15<\/a><\/td>\nOtt<\/td>\nimproper integrals, comparisons of improper integrals<\/td>\n(O\/Z) 10.1, 10.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n11\/13\/15<\/a><\/td>\nOtt<\/td>\nsequences, geometric series<\/td>\n(O\/Z) 11.1, 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n11\/20\/15<\/a><\/td>\nOtt<\/td>\nseries convergence tests<\/td>\n(O\/Z) 11.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F15<\/td>\n12\/11\/15<\/a><\/td>\nOtt<\/td>\npower series, power series as functions, Taylor series<\/td>\n(O\/Z) 11.5, 11.6, 11.7<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n01\/23\/15<\/a><\/td>\nBalcomb<\/td>\nsubstitution<\/td>\n(O\/Z) 5.4<\/td>\nno<\/td>\n<\/tr>\n
W15<\/td>\n01\/30\/15<\/a><\/td>\nBalcomb<\/td>\nerror bounds on numerical integrals, area, arc length, volume<\/td>\n(O\/Z) 6.1, 7.1, 7.2<\/td>\nno<\/td>\n<\/tr>\n
W15<\/td>\n01\/16\/15<\/a><\/td>\nWong<\/td>\nsubstitution<\/td>\n(O\/Z) 5.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n01\/23\/15<\/a><\/td>\nWong<\/td>\nnumerical integrals<\/td>\n(O\/Z) 6.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n02\/02\/15<\/a><\/td>\nWong<\/td>\narea, volume<\/td>\n(O\/Z) 7.1, 7.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n02\/13\/15<\/a><\/td>\nWong<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n02\/27\/15<\/a><\/td>\nWong<\/td>\ntrigonometric antiderivatives, miscellaneous antiderivatives<\/td>\n(O\/Z) 8.3, 8.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n03\/06\/15<\/a><\/td>\nWong<\/td>\nTaylor polynomials, Taylor’s Theorem<\/td>\n(O\/Z) 9.1, 9.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n03\/20\/15<\/a><\/td>\nWong<\/td>\nsequences, geometric series<\/td>\n(O\/Z) 11.1, 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n03\/27\/15<\/a><\/td>\nWong<\/td>\nconvergence tests for series<\/td>\n(O\/Z) 11.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n04\/03\/15<\/a><\/td>\nWong<\/td>\nabsolute convergence, power series<\/td>\n(O\/Z) 11.4, 11.5<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W15<\/td>\n04\/10\/15<\/a><\/td>\nWong<\/td>\npower series as functions, Taylor series<\/td>\n(O\/Z) 11.6, 11.7<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n09\/05\/14C<\/a><\/td>\nMontgomery<\/td>\nreview of derivatives rules<\/td>\n(O\/Z) 2.2, 2.6, 2.7, 3.1, 3.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n09\/05\/14D<\/a><\/td>\nMontgomery<\/td>\nreview of derivatives rules<\/td>\n(O\/Z) 2.2, 2.6, 2.7, 3.1, 3.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n09\/12\/14C<\/a><\/td>\nMontgomery<\/td>\nantiderivatives, substitution<\/td>\n(O\/Z) 5.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n09\/12\/14D<\/a><\/td>\nMontgomery<\/td>\nantiderivatives, substitution<\/td>\n(O\/Z) 5.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n09\/19\/14C<\/a><\/td>\nMontgomery<\/td>\nnumerical approximations of definite integrals, error bounds for these approximations<\/td>\n(O\/Z) 6.1, 6.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n09\/19\/14D<\/a><\/td>\nMontgomery<\/td>\nnumerical approximations of definite integrals, error bounds for these approximations<\/td>\n(O\/Z) 6.1, 6.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n10\/10\/14C<\/a><\/td>\nMontgomery<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n10\/10\/14D<\/a><\/td>\nMontgomery<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n10\/24\/14C<\/a><\/td>\nMontgomery<\/td>\nmiscellaneous antiderivatives, Taylor polynomials<\/td>\n(O\/Z) 8.3, 8.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n10\/24\/14D<\/a><\/td>\nMontgomery<\/td>\nmiscellaneous antiderivatives, Taylor polynomials<\/td>\n(O\/Z) 8.3, 8.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n11\/14\/14C<\/a><\/td>\nMontgomery<\/td>\ngeometric series, nth term test (Test for Divergence)<\/td>\n(O\/Z) 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n11\/14\/14D<\/a><\/td>\nMontgomery<\/td>\ngeometric series, nth term test (Test for Divergence)<\/td>\n(O\/Z) 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n11\/21\/14C<\/a><\/td>\nMontgomery<\/td>\nconvergence tests for series, alternating series<\/td>\n(O\/Z) 11.3, 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n11\/21\/14D<\/a><\/td>\nMontgomery<\/td>\nconvergence tests for series, alternating series<\/td>\n(O\/Z) 11.3, 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n12\/05\/14C<\/a><\/td>\nMontgomery<\/td>\npower series<\/td>\n(O\/Z) 11.5, 11.6<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n12\/05\/14D<\/a><\/td>\nMontgomery<\/td>\npower series<\/td>\n(O\/Z) 11.5, 11.6<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n09\/12\/14<\/a><\/td>\nRoss<\/td>\n(Quiz 1) the area function as an antiderivative, substitution, approximating integrals numerically<\/td>\n(O\/Z) 5.1, 5.2, 5.3, 5.4, 6.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n09\/19\/14<\/a><\/td>\nRoss<\/td>\n(Quiz 2) approximating integrals numerically, error bounds for these approximations, arc length<\/td>\n(O\/Z) 6.1, 6.2, 7.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n10\/10\/14<\/a><\/td>\nRoss<\/td>\n(Quiz 3) integration by parts, partial fractions, trigonometric integrals, trigonometric substitution<\/td>\n(O\/Z) 8.1, 8.2, 8.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n10\/24\/14<\/a><\/td>\nRoss<\/td>\n(Quiz 4) Taylor polynomials and their error bounds<\/td>\n(O\/Z) 9.1, 9.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n11\/07\/14<\/a><\/td>\nRoss<\/td>\n(Quiz 5) sequences<\/td>\n(O\/Z) 11.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n11\/14\/14<\/a><\/td>\nRoss<\/td>\n(Quiz 6) geometric series<\/td>\n(O\/Z) 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F14<\/td>\n11\/21\/14<\/a><\/td>\nRoss<\/td>\n(Quiz 7) alternating series test, approximating alternating series, absolute versus conditional convergence<\/td>\n(O\/Z) 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n01\/10\/14<\/a><\/td>\nWong<\/td>\nsubstitution<\/td>\n(O\/Z) 5.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n01\/17\/14<\/a><\/td>\nWong<\/td>\nnumerical integrals and their error bounds<\/td>\n(O\/Z) 6.1, 6.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n01\/27\/14<\/a><\/td>\nWong<\/td>\narea, volume<\/td>\n(O\/Z) 7.1, 7.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n02\/07\/14<\/a><\/td>\nWong<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n02\/12\/14<\/a><\/td>\nWong<\/td>\ntrigonometric antiderivatives, miscellaneous antiderivatives<\/td>\n(O\/Z) 8.3, 8.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n02\/26\/14<\/a><\/td>\nWong<\/td>\nTaylor polynomials<\/td>\n(O\/Z) 9.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n03\/05\/14<\/a><\/td>\nWong<\/td>\nimproper integrals, comparisons of improper integrals<\/td>\n(O\/Z) 10.1, 10.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n03\/17\/14<\/a><\/td>\nWong<\/td>\nsequences, geometric series<\/td>\n(O\/Z) 11.1, 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n03\/24\/14<\/a><\/td>\nWong<\/td>\nconvergence tests for series, absolute and conditional convergence<\/td>\n(O\/Z) 11.3, 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W14<\/td>\n03\/31\/14<\/a><\/td>\nWong<\/td>\npower series, power series as functions<\/td>\n(O\/Z) 11.5, 11.6<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n09\/13\/13<\/a><\/td>\nHarkleroad<\/td>\nsubstitution, numerical integration<\/td>\n(O\/Z) 5.4, 6.1<\/td>\nno<\/td>\n<\/tr>\n
F13<\/td>\n10\/11\/13<\/a><\/td>\nHarkleroad<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nno<\/td>\n<\/tr>\n
F13<\/td>\n11\/15\/13<\/a><\/td>\nHarkleroad<\/td>\nsequences, convergence tests for series<\/td>\n(O\/Z) 11.1, 11.2, 11.3<\/td>\nno<\/td>\n<\/tr>\n
F13<\/td>\n09\/11\/13<\/a><\/td>\nWong<\/td>\nsubstitution<\/td>\n(O\/Z) 5.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n09\/16\/13<\/a><\/td>\nWong<\/td>\narea, numerical integration<\/td>\n(O\/Z) 6.1, 7.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n09\/23\/13<\/a><\/td>\nWong<\/td>\nvolume<\/td>\n(O\/Z) 7.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n10\/04\/13<\/a><\/td>\nWong<\/td>\nintegration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n10\/11\/13<\/a><\/td>\nWong<\/td>\ntrigonometric antiderivatives, miscellaneous antiderivatives<\/td>\n(O\/Z) 8.3, 8.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n10\/25\/13<\/a><\/td>\nWong<\/td>\nTaylor polynomials, improper integrals<\/td>\n(O\/Z) 9.1, 10.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n11\/08\/13<\/a><\/td>\nWong<\/td>\nsequences, geometric series<\/td>\n(O\/Z) 11.1, 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n11\/13\/13<\/a><\/td>\nWong<\/td>\nintegral test, ratio test<\/td>\n(O\/Z) 11.2, 11.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n11\/20\/13<\/a><\/td>\nWong<\/td>\nalternating series test<\/td>\n(O\/Z) 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F13<\/td>\n12\/04\/13<\/a><\/td>\nWong<\/td>\npower series, power series as functions<\/td>\n(O\/Z) 11.5, 11.6<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W13<\/td>\n01\/11\/13<\/a><\/td>\nRoss<\/td>\n(Quiz 1) area function, the FTC<\/td>\n(O\/Z) 5.1, 5.2, 5.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W13<\/td>\n01\/23\/13<\/a><\/td>\nRoss<\/td>\n(Quiz 2) error bounds for numerical methods of integration<\/td>\n(O\/Z) 6.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W13<\/td>\n02\/08\/13<\/a><\/td>\nRoss<\/td>\n(Quiz 3) integration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W13<\/td>\n02\/15\/13<\/a><\/td>\nRoss<\/td>\n(Quiz 4) partial fractions, trigonometric substitution<\/td>\n(O\/Z) 8.2, 8.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W13<\/td>\n03\/01\/13<\/a><\/td>\nRoss<\/td>\n(Quiz 5) error bounds for Taylor polynomials<\/td>\n(O\/Z) 9.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W13<\/td>\n03\/15\/13<\/a><\/td>\nRoss<\/td>\n(Quiz 6) sequences<\/td>\n(O\/Z) 11.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W13<\/td>\n03\/25\/13<\/a><\/td>\nRoss<\/td>\n(Quiz 7) integral test, estimating the value of a series<\/td>\n(O\/Z) 11.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W13<\/td>\n04\/03\/13<\/a><\/td>\nRoss<\/td>\n(Quiz 8) interval and radius of convergence<\/td>\n(O\/Z) 11.6<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n09\/14\/12<\/a><\/td>\nCoulombe<\/td>\nsubstitution, numerical integrals<\/td>\n(O\/Z) 5.4, 6.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n09\/21\/12<\/a><\/td>\nCoulombe<\/td>\nerror bounds for numerical integrals, area between curves<\/td>\n(O\/Z) 6.2, 7.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n10\/05\/12<\/a><\/td>\nCoulombe<\/td>\nintegration by parts<\/td>\n(O\/Z) 8.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n10\/15\/12<\/a><\/td>\nCoulombe<\/td>\ntrigonometric antiderivatives<\/td>\n(O\/Z) 8.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n11\/09\/12<\/a><\/td>\nCoulombe<\/td>\nsequences<\/td>\n(O\/Z) 11.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n11\/16\/12<\/a><\/td>\nCoulombe<\/td>\nconvergence tests for series<\/td>\n(O\/Z) 11.2, 11.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n11\/30\/12<\/a><\/td>\nCoulombe<\/td>\nratio test, alternating series test, absolute and conditional convergence<\/td>\n(O\/Z) 11.3, 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n09\/18\/12<\/a><\/td>\nNelson<\/td>\nsubstitution, numerical integrals<\/td>\n(O\/Z) 5.4, 6.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n10\/15\/12<\/a><\/td>\nNelson<\/td>\nintegration by parts, partial fractions, trigonometric substitution<\/td>\n(O\/Z) 8.1, 8.2, 8.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n11\/16\/12<\/a><\/td>\nNelson<\/td>\nconvergence tests for series<\/td>\n(O\/Z) 11.2, 11.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n11\/30\/12<\/a><\/td>\nNelson<\/td>\nalternating series test, ratio test, absolute and conditional convergence<\/td>\n(O\/Z) 11.3, 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
F12<\/td>\n09\/17\/12<\/a><\/td>\nWeiss<\/td>\nsubstitution, numerical integrals and their error bounds<\/td>\n(O\/Z) 5.4, 6.1, 6.2<\/td>\nno<\/td>\n<\/tr>\n
F12<\/td>\n10\/11\/12<\/a><\/td>\nWeiss<\/td>\nintegration by parts, partial fractions, trigonometric antiderivatives<\/td>\n(O\/Z) 8.1, 8.2, 8.3<\/td>\nno<\/td>\n<\/tr>\n
F12<\/td>\n10\/12\/12<\/a><\/td>\nWeiss<\/td>\nintegration by parts, partial fractions, trigonometric antiderivatives<\/td>\n(O\/Z) 8.1, 8.2, 8.3<\/td>\nno<\/td>\n<\/tr>\n
F12<\/td>\n10\/29\/12<\/a><\/td>\nWeiss<\/td>\nTaylor polynomials, Taylor’s Theorem<\/td>\n(O\/Z) 9.1, 9.2<\/td>\nno<\/td>\n<\/tr>\n
F12<\/td>\n11\/15\/12<\/a><\/td>\nWeiss<\/td>\nconvergence tests for series<\/td>\n(O\/Z) 11.2, 11.3<\/td>\nno<\/td>\n<\/tr>\n
W12<\/td>\n01\/30\/12<\/a><\/td>\nNelson<\/td>\nnumerical integrals and their error bounds<\/td>\n(O\/Z) 6.1, 6.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n02\/29\/12<\/a><\/td>\nNelson<\/td>\nintegration by parts, partial fractions, trigonometric substitution<\/td>\n(O\/Z) 8.1, 8.2, 8.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n03\/30\/12<\/a><\/td>\nNelson<\/td>\nseries convergence tests<\/td>\n(O\/Z) 11.1, 11.2, 11.3, 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n01\/13\/12<\/a><\/td>\nRoss<\/td>\n(Quiz 1) area function, two versions of the FTC<\/td>\n(O\/Z) 5.2, 5.3<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n01\/20\/12<\/a><\/td>\nRoss<\/td>\n(Quiz 2) substitution, numerical integration<\/td>\n(O\/Z) 5.4, 6.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n01\/27\/12<\/a><\/td>\nRoss<\/td>\n(Quiz 3) error bounds for numerical integration, arc length<\/td>\n(O\/Z) 6.2, 7.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n02\/10\/12<\/a><\/td>\nRoss<\/td>\n(Quiz 4) integration by parts, partial fractions<\/td>\n(O\/Z) 8.1, 8.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n02\/17\/12<\/a><\/td>\nRoss<\/td>\n(Quiz 5) trigonometric subsitution, Taylor polynomials<\/td>\n(O\/Z) 8.3, 9.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n03\/02\/12<\/a><\/td>\nRoss<\/td>\n(Quiz 6) Taylor’s Theorem, improper integrals<\/td>\n(O\/Z) 9.2, 10.1<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n03\/16\/12<\/a><\/td>\nRoss<\/td>\n(Quiz 7) geometric series<\/td>\n(O\/Z) 11.2<\/td>\nyes<\/a><\/td>\n<\/tr>\n
W12<\/td>\n03\/23\/12<\/a><\/td>\nRoss<\/td>\n(Quiz 8) tails of geometric series, series comparison, use of LHS program to find partial sums, absolute and conditional convergence<\/td>\n(O\/Z) 11.2, 11.3, 11.4<\/td>\nyes<\/a><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n","protected":false},"excerpt":{"rendered":"

  Term Date Instructor Topic(s) Text Sections Solutions W16 01\/15\/16 Ott substitution…<\/p>\n","protected":false},"author":122,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"_hide_ai_chatbot":false,"_ai_chatbot_style":"","associated_faculty":[],"_Page_Specific_Css":"","_bates_restrict_mod":false,"_batesModPostContentOverride_prepend":false,"_batesModPostContentOverride_append":false,"_batesModPostContentOverride_append_before_footer":false,"_table_of_contents_display":false,"_table_of_contents_location":"","_table_of_contents_disableSticky":false,"_is_featured":false,"footnotes":"","_bates_seo_meta_description":"","_bates_seo_block_robots":false,"_bates_seo_sharing_image_id":0,"_bates_seo_sharing_image_twitter_id":0,"_bates_seo_share_title":"","_bates_seo_canonical_overwrite":"","_bates_seo_twitter_template":""},"class_list":["post-1443","page","type-page","status-publish","hentry"],"_links":{"self":[{"href":"https:\/\/www.bates.edu\/mathematics\/wp-json\/wp\/v2\/pages\/1443","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.bates.edu\/mathematics\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/www.bates.edu\/mathematics\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/www.bates.edu\/mathematics\/wp-json\/wp\/v2\/users\/122"}],"replies":[{"embeddable":true,"href":"https:\/\/www.bates.edu\/mathematics\/wp-json\/wp\/v2\/comments?post=1443"}],"version-history":[{"count":2,"href":"https:\/\/www.bates.edu\/mathematics\/wp-json\/wp\/v2\/pages\/1443\/revisions"}],"predecessor-version":[{"id":2381,"href":"https:\/\/www.bates.edu\/mathematics\/wp-json\/wp\/v2\/pages\/1443\/revisions\/2381"}],"wp:attachment":[{"href":"https:\/\/www.bates.edu\/mathematics\/wp-json\/wp\/v2\/media?parent=1443"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}