Old Math 105 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
W13	01/18/13	Nelson	functions, graphs, derivatives	(O/Z) 1.1, 1.2, 1.3, 1.4, 1.6	yes
W13	01/25/13	Nelson	the geometry of derivatives, the speed limit law	(O/Z) 1.6	yes
W13	02/01/13	Nelson	the geometry of higher order derivatives, the definition of the derivative, estimating derivatives	(O/Z) 1.5, 1.7, 2.1	yes
W13	02/15/13	Nelson	differential equations, derivatives and antiderivatives of power, exponential, and logarithmic functions	(O/Z) 2.5, 2.6	yes
W13	03/01/13	Nelson	derivatives of products, quotients, and composites	(O/Z) 3.1, 3.2	yes
W13	03/29/13	Nelson	Intermediate Value Theorem, related rates, L'Hopital's Rule	(O/Z) 4.2, 4.5, 4.8	yes
F12	09/14/12	Buell	domains and ranges of algebraic functions, shapes of graphs, types of functions	(O/Z) 1.1, 1.2, 1.3, 1.4	yes
F12	09/21/12	Buell	geometry of derivatives and higher-order derivatives, limits	(O/Z) 1.6, 1.7, 2.3	yes
F12	09/28/12	Buell	definition of the derivatives, derivatives of power functions	(O/Z) 2.1, 2.2	yes
F12	10/12/12	Buell	differential equations, derivatives of exponentials, of logs, and of trigonometric functions	(O/Z) 2.5, 2.6, 2.7	yes
F12	10/22/12	Buell	differential equations, derivatives of exponentials, of logs, of trigonometric functions, of products, and of quotients	(O/Z) 2.5, 2.6, 2.7, 3.1	yes
F12	11/02/12	Buell	derivatives of composites and of inverse functions, implicit differentiation	(O/Z) 3.2, 3.3, 3.4, 3.5	yes
F12	11/26/12	Buell	Intermediate Value Theorem, Mean Value Theorem, areas and integrals	(O/Z) 4.8, 4.9, 5.1	yes
F12	12/07/12	Buell	limit definition of the definite integral, Fundamental Theorem of Calculus	(O/Z) 5.3, 5.6, 5.7	yes
F12	09/14/12	Coulombe	functions and graphs	(O/Z) 1.1, 1.2	yes
F12	09/21/12	Coulombe	geometry of derivatives	(O/Z) 1.4, 1.6	yes
F12	10/15/12	Coulombe	derivatives of exponentials, of logs, and of trigonometric functions	(O/Z) 2.6, 2.7	yes
F12	10/26/12	Coulombe	derivatives of products and of composites, implicit differentiation	(O/Z) 3.1, 3.2, 3.3	yes
F12	11/15/12	Coulombe	related rates	(O/Z) 4.5	yes
F12	11/16/12	Coulombe	Intermediate Value Theorem, Extreme Value Theorem	(O/Z) 4.8, 4.9	yes
F12	11/30/12	Coulombe	areas, integrals, approximating sums	(O/Z) 5.1, 5.6	yes
F12	09/07/12	Haines	functions	(O/Z) 1.1	no
F12	09/10/12	Haines	odd and even functions	(O/Z) 1.2	no
F12	09/12/12	Haines	elementary functions	(O/Z) 1.3	no
F12	09/14/12	Haines	rate functions	(O/Z) 1.4	no
F12	09/17/12	Haines	geometry of derivatives	(O/Z) 1.6	no
F12	09/19/12	Haines	geometry of higher-order derivatives	(O/Z) 1.7	no
F12	09/21/12	Haines	estimating derivatives	(O/Z) 1.5	no
F12	09/24/12	Haines	defining the derivative	(O/Z) 2.1	no
F12	09/26/12	Haines	derivatives of power functions	(O/Z) 2.2	no
F12	09/28/12	Haines	limits	(O/Z) 2.3	no
F12	10/01/12	Haines	derivative and antiderivative formulas	(O/Z) 2.4	no
F12	10/10/12	Haines	derivatives and antiderivatives of exponentials	(O/Z) 2.6	no
F12	10/12/12	Haines	derivatives and antiderivatives of trig functions	(O/Z) 2.7	no
F12	10/15/12	Haines	derivatives of products	(O/Z) 3.1	no
F12	10/22/12	Haines	derivatives of composites	(O/Z) 3.2	no
F12	10/24/12	Haines	implicit differentiation	(O/Z) 3.3	no
F12	10/29/12	Haines	derivatives of inverse functions	(O/Z) 3.4	no
F12	10/31/12	Haines	miscellaneous derivatives	(O/Z) 3.5	no
F12	11/02/12	Haines	limits and L'Hopital's Rule	(O/Z) 4.2	no
F12	11/05/12	Haines	optimization	(O/Z) 4.3	no
F12	11/14/12	Haines	related rates	(O/Z) 4.5	no
F12	11/16/12	Haines	Intermediate Value Theorem	(O/Z) 4.8	no
F12	11/26/12	Haines	very important stuff	(O/Z) 3.14159...	no
F12	11/28/12	Haines	areas and integrals	(O/Z) 5.1	no
F12	11/30/12	Haines	the area function	(O/Z) 5.2	no
F12	12/03/12	Haines	the Fundamental Theorem of Calculus	(O/Z) 5.3	no
F12	12/05/12	Haines	approximating sums	(O/Z) 5.6	no
F12	09/18/12	Nelson	functions, graphs, rate functions	(O/Z) 1.1, 1.2, 1.3, 1.4	yes
F12	09/26/12	Nelson	geometry of derivatives and higher-order derivatives	(O/Z) 1.6, 1.7	yes
F12	10/15/12	Nelson	differential equations, derivatives of exponetials, of logs, and of trigonometric functions	(O/Z) 2.5, 2.6, 2.7	yes
F12	10/31/12A	Nelson	derivatives of products, of quotients, and of composites, implicit differentiation	(O/Z) 3.1, 3.2, 3.3, 3.4	yes
F12	10/31/12B	Nelson	derivatives of products, of quotients, and of composites, implicit differentiation	(O/Z) 3.1, 3.2, 3.3, 3.4	yes
F12	11/30/12	Nelson	Intermediate Value Theorem, Extreme Value Theorem, Mean Value Theorem	(O/Z) 4.8, 4.9	yes
W12	01/20/12	Buell	domain, range, transformations, definition of derivative	(O/Z) 1.1, 1.2, 1.3, 1.4	yes
W12	01/27/12	Buell	estimating derivatives, geometry of derivatives and higher-order derivatives	(O/Z) 1.4, 1.5, 1.6, 1.7	yes
W12	02/03/12	Buell	definition of derivative, derivatives of powers	(O/Z) 2.1, 2.2	yes
W12	03/02/12	Buell	derivatives of exponential, logarithmic, trigonometric, product, quotient, and composite functions	(O/Z) 2.6, 2.7, 3.1, 3.2	yes
W12	03/12/12	Buell	implicit differentiation, logarithmic differentiation, L'Hopital's Rule	(O/Z) 3.3, 3.4, 3.5, 4.2	yes
W12	03/23/12	Buell	related rates, Intermediate Value Theorem, Mean Value Theorem	(O/Z) 4.5, 4.8, 4.9	yes
W12	03/30/12	Buell	Intermediate Value Theorem, areas, integrals	(O/Z) 4.8, 4.9, 5.1, 5.2	yes
W12	01/13/12	Greer	functions and graphs	(O/Z) 1.1, 1.2	yes
W12	01/20/12	Greer	elementary functions, rate functions	(O/Z) 1.3, 1.4	yes
W12	01/27/12	Greer	geometry of derivatives, estimating derivatives	(O/Z) 1.5, 1.6	yes
W12	02/03/12	Greer	defining the derivative, limits	(O/Z) 2.1, 2.3	yes
W12	02/17/12	Greer	derivatives of exponential and trigonometric functions	(O/Z) 2.6, 2.7	yes
W12	03/02/12	Greer	derivatives of products and composites	(O/Z) 3.1, 3.2	yes
W12	03/09/12	Greer	inverse trigonometric functions, L'Hopital's Rule	(O/Z) 3.4, 4.2	yes
W12	03/23/12	Greer	Mean Value Theorem, related rates	(O/Z) 4.5, 4.9	yes
W12	03/28/12	Greer	areas, integrals, integral function	(O/Z) 5.1, 5.2	yes
F11	09/16/11A	Coulombe	functions and graphs	(O/Z) 1.1, 1.2	yes
F11	09/16/11B	Coulombe	functions and graphs	(O/Z) 1.1, 1.2	yes
F11	09/23/11A	Coulombe	geometry of derivatives and higher-order derivatives	(O/Z) 1.6, 1.7	yes
F11	09/23/11B	Coulombe	geometry of derivatives and higher-order derivatives	(O/Z) 1.6, 1.7	yes
F11	09/30/11A	Coulombe	defining the derivative, derivatives of power functions	(O/Z) 2.1, 2.2	yes
F11	09/30/11B	Coulombe	defining the derivative, derivatives of power functions	(O/Z) 2.1, 2.2	yes
F11	10/17/11A	Coulombe	derivatives of exponentials, logs, and trigonometric functions	(O/Z) 2.6, 2.7	yes
F11	10/17/11B	Coulombe	derivatives of exponentials, logs, and trigonometric functions	(O/Z) 2.6, 2.7	yes
F11	10/28/11A	Coulombe	product rule, quotient rule, chain rule	(O/Z) 3.1, 3.2	yes
F11	10/28/11B	Coulombe	product rule, quotient rule, chain rule	(O/Z) 3.1, 3.2	yes
F11	11/04/11A	Coulombe	implicit differentiation, logarithmic differentiation	(O/Z) 3.3, 3.5	yes
F11	11/04/11B	Coulombe	implicit differentiation, logarithmic differentiation	(O/Z) 3.3, 3.5	yes
F11	11/18/11	Coulombe	Newton's Method	(O/Z) 4.6	yes
F11	12/02/11	Coulombe	related rates, Intermediate Value Theorem, Extreme Value Theorem	(O/Z) 4.5, 4.8	yes
F11	09/16/11	Salerno	functions and graphs	(O/Z) 1.1, 1.2	yes
F11	09/28/11	Salerno	geometry of derivatives and higher-order derivatives, estimating derivatives	(O/Z) 1.5, 1.6, 1.7	yes
F11	10/17/11	Salerno	differential equations, derivatives of powers, exponentials, logs, and trigonometric functions	(O/Z) 2.2, 2.4, 2.5, 2.6, 2.7	yes
F11	11/04/11	Salerno	product rule, quotient rule, chain rule, implicit differentiation, L'Hopital's Rule	(O/Z) 3.1, 3.2, 3.3, 4.2	yes
F11	11/30/11	Salerno	related rates, parametric equations	(O/Z) 4.4, 4.5	no
F11	09/09/11	Webster	functions and domain	(O/Z) 1.1	no
F11	09/15/11	Webster	polynomials	(O/Z) 1.3	no
F11	09/19/11	Webster	geometry of derivatives	(O/Z) 1.6	no
F11	09/29/11	Webster	limits	(O/Z) 2.3	no
F11	10/26/11	Webster	derivative rules	(O/Z) 2.2, 2.4, 2.6, 2.7, 3.1, 3.2	no
W11	01/19/11	Greer	functions and graphs	(O/Z) 1.1, 1.2	yes
W11	01/24/11	Greer	elementary functions, rate functions	(O/Z) 1.3, 1.4	yes
W11	01/28/11	Greer	geometry of derivatives, estimating derivatives	(O/Z) 1.5, 1.6	yes
W11	02/04/11	Greer	estimating derivatives, derivative rules	(O/Z) 1.5, 2.1, 2.2	yes
W11	02/09/11	Greer	limits, antiderivatives	(O/Z) 2.3, 2.4	yes
W11	02/18/11	Greer	derivatives of trigonometric functions	(O/Z) 2.7	yes
W11	03/02/11	Greer	product rule, chain rule	(O/Z) 3.1, 3.2	yes
W11	03/07/11	Greer	implicit differentiation, inverse trigonometric functions	(O/Z) 3.3, 3.4	yes
W11	03/11/11	Greer	miscellaneous derivatives	(O/Z) 3.5	yes
W11	03/16/11	Greer	optimization, continuity	(O/Z) 4.3, 4.8	yes
W11	03/25/11	Greer	infinity and L'Hopital's Rule	(O/Z) 4.2	yes
W11	03/30/11	Greer	areas and integrals	(O/Z) 5.1	yes
W11	01/21/11	Salerno	functions and graphs	(O/Z) 1.1, 1.2	no
W11	01/26/11	Salerno	geometry of derivatives and higher-order derivatives	(O/Z) 1.6, 1.7	no
W11	01/31/11	Salerno	estimating derivatives	(O/Z) 1.5	no
W11	02/04/11	Salerno	derivatives of polynomials	(O/Z) 2.2	no
W11	02/18/11	Salerno	derivatives of trigonometric functions	(O/Z) 2.7	no
W11	03/02/11	Salerno	quotient rule, chain rule	(O/Z) 3.1, 3.2	no
W11	03/07/11	Salerno	implicit differentiation, inverse functions	(O/Z) 3.3, 3.4	no
W11	03/11/11	Salerno	miscellaneous derivatives, optimization	(O/Z) 3.5, 4.3	no
W11	03/25/11	Salerno	L'Hopital's Rule	(O/Z) 4.2	no
W11	03/29/11	Salerno	related rates, areas and integrals	(O/Z) 4.5, 5.1	no
W11	04/06/11	Salerno	Fundamental Theorem of Calculus	(O/Z) 5.3	no
F10	09/15/10	Greer	functions and graphs	(O/Z) 1.1, 1.2	yes
F10	09/20/10	Greer	elementary functions, rate functions	(O/Z) 1.3, 1.4	yes
F10	09/24/10	Greer	geometry of derivatives	(O/Z) 1.6	yes
F10	09/29/10	Greer	estimating derivatives, defining the derivative	(O/Z) 1.5, 2.1	yes
F10	10/04/10	Greer	derivatives of powers, limits	(O/Z) 2.2, 2.3	yes
F10	10/18/10	Greer	derivatives of exponential, logarithmic, and trigonometric functions	(O/Z) 2.6, 2.7	yes
F10	10/27/10	Greer	product rule, chain rule	(O/Z) 3.1, 3.2	yes
F10	11/01/10	Greer	implicit differentiation	(O/Z) 3.3	yes
F10	11/05/10	Greer	miscellaneous derivatives, L'Hopital's Rule	(O/Z) 3.5, 4.2	yes
F10	11/10/10	Greer	optimization	(O/Z) 4.3	yes
F10	11/19/10	Greer	related rates	(O/Z) 4.5	yes
F10	12/01/10	Greer	Intermediate Value Theorem, statements and their converses	(O/Z) 4.8	yes
F10	12/06/10	Greer	areas, integrals, the area function	(O/Z) 5.1, 5.2	yes
F10	12/10/10	Greer	Fundamental Theorem of Calculus, approximating sums	(O/Z) 5.3, 5.6	yes
F10	09/13/10	Salerno	functions and graphs	(O/Z) 1.1, 1.2	no
F10	09/16/10	Salerno	elementary functions	(O/Z) 1.3	no
F10	09/20/10	Salerno	amount functions and rate functions	(O/Z) 1.4	no
F10	09/23/10	Salerno	geometry of derivatives and of higher-order derivatives	(O/Z) 1.6, 1.7	no
F10	09/27/10	Salerno	estimating derivatives, defining the derivative	(O/Z) 1.5, 2.1	no
F10	09/30/10	Salerno	estimating derivatives, defining the derivative	(O/Z) 1.5, 2.1	no
F10	10/06/10	Salerno	limits	(O/Z) 2.3	no
F10	10/14/10	Salerno	derivatives of exponentials	(O/Z) 2.6	no
F10	10/18/10	Salerno	derivatives of logarithmic and trigonometric functions	(O/Z) 2.6, 2.7	no
F10	10/27/10	Salerno	quotient rule, chain rule	(O/Z) 3.1, 3.2	no
F10	10/29/10	Salerno	implicit differentiation, inverse functions	(O/Z) 3.3, 3.4	no
F10	11/03/10	Salerno	derivatives of inverse trigonometric functions	(O/Z) 3.4	no
F10	11/05/10	Salerno	miscellaneous derivatives	(O/Z) 3.5	no
F10	11/10/10	Salerno	L'Hopital's Rule, optimization	(O/Z) 4.2, 4.3	no
F10	12/01/10	Salerno	related rates	(O/Z) 4.5	no
F10	12/03/10	Salerno	areas and integrals	(O/Z) 5.1	no
F10	09/15/10	Wong	functions and graphs	(O/Z) 1.1, 1.2, 1.3	yes
F10	09/24/10	Wong	amount functions, rate functions, geometry of derivatives and of higher-order derivatives, estimating derivatives	(O/Z) 1.4, 1.5, 1.6, 1.7	yes
F10	10/01/10	Wong	defining the derivative, derivatives of powers, limits	(O/Z) 2.1, 2.2, 2.3	yes
F10	10/15/10	Wong	derivatives of exponential, logarithmic, and trigonometric functions	(O/Z) 2.6, 2.7	yes
F10	10/27/10	Wong	product rule, quotient rule, chain rule	(O/Z) 3.1, 3.2	yes
F10	11/03/10	Wong	implicit differentiation, inverse functions and their derivatives	(O/Z) 3.3, 3.4, 3.5	yes
F10	11/10/10	Wong	L'Hopital's Rule, optimization	(O/Z) 4.2, 4.3	yes
F10	11/19/10	Wong	Intermediate Value Theorem, related rates	(O/Z) 4.5, 4.8	yes
F10	12/03/10	Wong	areas, integrals, the area function	(O/Z) 5.1, 5.2	yes
F10	12/10/10	Wong	approximating sums, Fundamental Theorem of Calculus	(O/Z) 5.3, 5.6	yes
W10	01/20/10	Greer	functions and graphs	(O/Z) 1.1, 1.2	yes
W10	01/25/10	Greer	elementary functions, rate functions	(O/Z) 1.3, 1.4	yes
W10	01/29/10	Greer	geometry of derivatives and of higher-order derivatives	(O/Z) 1.6, 1.7	yes
W10	02/03/10	Greer	estimating derivatives, the difference quotient	(O/Z) 1.5, 2.1	yes
W10	02/08/10	Greer	defining the derivative, limits	(O/Z) 2.2, 2.3	yes
W10	02/26/10	Greer	derivatives of exponentials and logarithms	(O/Z) 2.6	yes
W10	03/03/10	Greer	product rule, trigonometric antiderivatives	(O/Z) 2.7, 3.1	yes
W10	03/08/10	Greer	chain rule, implicit differentiation	(O/Z) 3.2, 3.3	yes
W10	03/12/10	Greer	inverse trigonometric functions, miscellaneous antiderivatives	(O/Z) 3.4, 3.5	yes
W10	03/17/10	Greer	L'Hopital's Rule, critical points	(O/Z) 4.2, 4.3	yes
W10	03/26/10	Greer	bisection method, differentiability, continuity	(O/Z) 4.8, 4.9	yes
W10	04/02/10	Greer	related rates, the definite integral	(O/Z) 4.5, 5.1	yes
W10	04/07/10	Greer	the area function	(O/Z) 5.2	yes
W10	04/09/10	Greer	approximating sums, working with sums	(O/Z) 5.6, 5.7	yes
F09	09/14/09	Haines	even and odd functions	(O/Z) 1.2	no
F09	09/16/09	Haines	graphs and domain	(O/Z) 1.3	no
F09	09/18/09	Haines	derivative graphs	(O/Z) 1.4	no
F09	09/21/09	Haines	the geometry of derivatives	(O/Z) 1.6	no
F09	09/23/09	Haines	the geometry of higher-order derivatives	(O/Z) 1.7	no
F09	09/25/09	Haines	estimating derivatives numerically	(O/Z) 1.5	no
F09	09/28/09	Haines	limit definition of the derivative	(O/Z) 2.1	no
F09	09/30/09	Haines	limit definition of the derivative, derivative of power functions	(O/Z) 2.2	no
F09	10/02/09	Haines	limits and continuity	(O/Z) 2.3	no
F09	10/05/09	Haines	derivative formulas, stationary points, tangent lines	(O/Z) 2.4	no
F09	10/14/09	Haines	derivatives of exponentials	(O/Z) 2.6	no
F09	10/16/09	Haines	derivative of trig functions	(O/Z) 2.7	no
F09	10/19/09	Haines	product rule	(O/Z) 3.1	no
F09	10/26/09	Haines	chain rule	(O/Z) 3.2	no
F09	10/28/09	Haines	implicit differentiation	(O/Z) 3.3	no
F09	10/30/09	Haines	inverse trig derivatives	(O/Z) 3.4	no
F09	11/02/09	Haines	miscellaneous derivatives	(O/Z) 3.5	no
F09	11/04/09	Haines	limits and L'Hopital's Rule	(O/Z) 4.2	no
F09	11/06/09	Haines	optimization	(O/Z) 4.3	no
F09	11/09/09	Haines	optimization	(O/Z) 4.3	no
F09	11/18/09	Haines	related rates	(O/Z) 4.5	no
F09	11/20/09	Haines	Intermediate Value Theorem, Extreme Value Theorem	(O/Z) 4.8	no
F09	12/02/09	Haines	areas and integrals	(O/Z) 5.1	no
F09	12/04/09	Haines	the area function	(O/Z) 5.2	no
F09	12/07/09	Haines	approximating sums	(O/Z) 5.6	no
F09	12/09/09	Haines	Fundamental Theorem of Calculus	(O/Z) 5.3	no
F09	09/11/09	Webster	functions and domain	(O/Z) 1.1	no
F09	09/14/09	Webster	concavity	(O/Z) 1.2	no
F09	09/16/09	Webster	even and odd functions	(O/Z) 1.2	no
F09	09/17/09	Webster	polynomials	(O/Z) 1.3	no
F09	09/18/09	Webster	derivatives	(O/Z) 1.4	no
F09	09/21/09	Webster	the geometry of derivatives	(O/Z) 1.6	no
F09	09/23/09	Webster	the geometry of higher-order derivatives	(O/Z) 1.7	no
F09	09/24/09	Webster	the geometry of derivatives	(O/Z) 1.6	no
F09	09/24/09	Webster	the geometry of derivatives	(O/Z) 1.6	no
F09	09/28/09	Webster	limit definition of the derivative	(O/Z) 2.1	no
F09	09/28/09	Webster	limit definition of the derivative	(O/Z) 2.1	no
F09	10/01/09	Webster	limits	(O/Z) 2.3	no
F09	10/01/09	Webster	limits	(O/Z) 2.3	no
F09	10/02/09	Webster	limits	(O/Z) 2.3	no
F09	10/02/09	Webster	limits	(O/Z) 2.3	no
F09	10/05/09	Webster	setting up optimization word problems	(O/Z) 2.4	no
F09	10/05/09	Webster	setting up optimization word problems	(O/Z) 2.4	no
F09	10/14/09	Webster	derivatives of exponentials and logs	(O/Z) 2.6	no
F09	10/14/09	Webster	derivatives of exponentials and logs	(O/Z) 2.6	no
F09	10/15/09	Webster	trigonometric limits	(O/Z) 2.7	no
F09	10/16/09	Webster	quotient rule	(O/Z) 3.1	no
F09	10/19/09	Webster	derivatives of exponentials, differential equations	(O/Z) 2.6	no
F09	10/26/09	Webster	chain rule	(O/Z) 3.2	no
F09	10/28/09	Webster	implicit differentiation	(O/Z) 3.3	no
F09	10/30/09	Webster	derivatives of inverse trig functions	(O/Z) 3.4	no
F09	11/02/09	Webster	miscellaneous derivatives	(O/Z) 3.5	no
F09	11/04/09	Webster	limits and L'Hopital's Rule	(O/Z) 4.2	no
F09	11/05/09	Webster	optimization	(O/Z) 4.3	no
F09	11/06/09	Webster	optimization	(O/Z) 4.3	no
F09	11/11/09	Webster	Newton's Method	(O/Z) 4.6	no
F09	11/18/09	Webster	related rates	(O/Z) 4.5	no
W09	01/16/09	Moras	functions, graphs, slope	(O/Z) 1.1, 1.2	no
W09	01/23/09	Moras	derivatives, graphs, inflection points	(O/Z) 1.4, 1.6, 1.7	no
W09	02/09/09	Moras	distance formula, inequalities	(O/Z) Appendix B	no
W09	03/06/09	Moras	derivative rules, antiderivative rules, differential equations	(O/Z) 2.4, 2.5, 2.6, 2.7	no
W09	01/23/09	Salomone	functions, graphs, numerical derivatives, graphical derivatives	(O/Z) 1.1, 1.2, 1.5, 1.6	yes
W09	02/02/09	Salomone	derivative rules, limits	(O/Z) 2.2, 2.3, 2.6, 2.7	yes
W09	02/06/09	Salomone	local extrema, inflection points, differential equations	(O/Z) 2.4, 2.5	yes
W09	03/13/09	Salomone	product rule, chain rule, implicit differentiation, L'Hopital's Rule, optimization	(O/Z) 3.1, 3.2, 3.3, 4.2, 4.3	yes
W09	03/27/09	Salomone	optimization, Intermediate Value Theorem, Mean Value Theorem	(O/Z) 4.3, 4.8, 4.9	yes
F08	09/10/08	Balcomb	functions, graphs	(O/Z) 1.1, 1.2, 1.3	no
F08	09/17/08	Balcomb	rate functions, geometry of derivatives	(O/Z) 1.4, 1.6	no
F08	09/24/08	Balcomb	estimating deriviatives, defining the derivative, power rule	(O/Z) 1.5, 2.1, 2.2	no
F08	10/01/08	Balcomb	deriviative and antiderivative formulae	(O/Z) 2.4	no
F08	10/22/08	Balcomb	derivatives of exponential, logarithmic and trigonometric functions, chain rule	(O/Z) 2.6, 2.7, 3.2	no
F08	10/24/08	Balcomb	derivatives of inverse functions	(O/Z) 3.4	no
F08	10/31/08	Balcomb	miscellaneous derivatives and antiderivatives, L'Hopital's Rule	(O/Z) 3.5, 4.2	no
F08	09/05/08	Moras	functions, graphs	(O/Z) 1.1, 1.2	no
F08	09/12/08	Moras	rational functions, derivatives	(O/Z) 1.3, 1.4	no
F08	09/19/08	Moras	geometry of derivatives	(O/Z) 1.6	no
F08	09/26/08	Moras	limits, definition of the derivative, continuity	(O/Z) 2.2, 2.3	no
F08	10/10/08	Moras	derivatives and antiderivatives of exponential and trigonometric functions	(O/Z) 2.6, 2.7	no
F08	10/24/08	Moras	chain rule, implicit differentiation	(O/Z) 3.2, 3.3	no
F08	10/31/08	Moras	inverse functions, miscellaneous antiderivatives, L'Hopital's Rule	(O/Z) 3.4, 3.5, 4.2	no
F08	11/14/08	Moras	related rates, Extreme Value Theorem	(O/Z) 4.5, 4.8	no
F08	11/21/08	Moras	areas and integrals, the area function, Fundamental Theorem of Calculus	(O/Z) 5.1, 5.2, 5.3	no
F08	09/11/08	Salomone	functions, graphs, polynomials, rate functions	(O/Z) 1.1, 1.2, 1.3, 1.4	yes
F08	09/18/08	Salomone	estimating derivatives, geometry of derivatives	(O/Z) 1.5, 1.6, 1.7	yes
F08	09/25/08	Salomone	limits, definition of the derivative, estimating derivatives	(O/Z) 1.5, 2.1, 2.3	yes
F08	10/01/08	Salomone	derivative and antiderivative rules	(O/Z) 2.4, 2.5	yes
F08	10/09/08	Salomone	derivatives of exponentials, logs, and trig functions	(O/Z) 2.6, 2.7	yes
F08	10/23/08	Salomone	product rule, quotient rule, chain rule, implicit differentiation	(O/Z) 3.1, 3.2, 3.3	yes
F08	10/31/08	Salomone	derivatives of inverse functions, L'Hopital's Rule	(O/Z) 3.4, 4.2	yes
F08	11/05/08	Salomone	optimization	(O/Z) 4.3	yes
F08	11/14/08	Salomone	related rates, Intermediate Value Theorem, Mean Value Theorem	(O/Z) 4.5, 4.8, 4.9	yes
F08	11/20/08	Salomone	areas and integrals, the area function	(O/Z) 5.1, 5.2	yes
F08	12/04/08	Salomone	Fundamental Theorem of Calculus, approximating sums	(O/Z) 5.3, 5.6	yes
W08	01/14/08	Shulman	functions, graphs, polynomials	(O/Z) 1.1, 1.2, 1.3	yes
W08	01/28/08	Shulman	geometry of first and second derivatives, limit definition of derivative	(O/Z) 1.6, 1.7, 2.1	yes
W08	03/03/08	Shulman	derivative rules for products, quotients, composites, exponentials, trig functions	(O/Z) 2.6, 2.7, 3.1, 3.2	yes
W08	02/13/08	Shulman	antiderivatives, differential equations	(O/Z) 2.4, 2.5	yes
W08	03/19/08	Shulman	limits involving infinity, L'Hopital's Rule	(O/Z) 4.2	yes
W08	03/31/08	Shulman	areas, integrals, area function, Fundamental Theorem	(O/Z) 5.1-5.3	yes
F07	09/10/07	Greer	functions	(O/Z) 1.1	yes
F07	09/14/07	Greer	graphs, exponential and power functions	(O/Z) 1.2, 1.3	yes
F07	09/19/07	Greer	amount functions, rate functions, geometry of derivatives	(O/Z) 1.4, 1.6	yes
F07	09/24/07	Greer	second derivative, estimating derivatives numerically	(O/Z) 1.5, 1.7	yes
F07	09/28/07	Greer	estimating derivatives numerically, defining the derivative	(O/Z) 1.7, 2.1	yes
F07	10/03/07	Greer	limits, antiderivatives	(O/Z) 2.3, 2.4	yes
F07	10/12/07	Greer	solving differential equations, the number e	(O/Z) 2.5, 2.6	yes
F07	10/22/07	Greer	derivatives of trig functions, product rule	(O/Z) 2.7, 3.1	yes
F07	10/26/07	Greer	chain rule, implicit differentiation	(O/Z) 3.2, 3.3	yes
F07	10/31/07	Greer	inverse functions and their derivatives, antiderivatives	(O/Z) 3.4, 3.5	yes
F07	11/05/07	Greer	L'Hopital's Rule, absolute value function	(O/Z) 4.2	yes
F07	11/16/07	Greer	related rates	(O/Z) 4.5	yes
F07	11/28/07	Greer	Extreme Value Theorem, Mean Value Theorem	(O/Z) 4.8, 4.9	yes
F07	12/03/07	Greer	integrals, area functions	(O/Z) 5.1, 5.2	yes
F07	12/07/07	Greer	the Fundamental Theorem, approximating sums	(O/Z) 5.3, 5.6	yes
F07	09/10/07	Shor	functions, graphs	(O/Z) 1.1, 1.2	yes
F07	09/14/07	Shor	rational and periodic functions	(O/Z) 1.3	yes
F07	09/19/07	Shor	derivatives, tangent lines	(O/Z) 1.4	yes
F07	09/24/07	Shor	geometry of first and second derivatives	(O/Z) 1.6, 1.7	yes
F07	09/28/07	Shor	defining the derivative, derivatives of powers	(O/Z) 2.1, 2.2	yes
F07	10/03/07	Shor	limits, antiderivatives	(O/Z) 2.3, 2.4	yes
F07	10/12/07	Shor	derivatives of exponentials	(O/Z) 2.6	yes
F07	10/22/07	Shor	derivatives of log and trig functions, product rule, quotient rule	(O/Z) 2.6, 2.7, 3.1	yes
F07	10/26/07	Shor	chain rule, implicit differentiation	(O/Z) 3.4	yes
F07	10/31/07	Shor	inverse functions and their derivatives	(O/Z) 3.2, 3.3	yes
F07	11/07/07	Shor	L'Hopital's Rule, optimization	(O/Z) 4.2, 4.3	yes
F07	11/16/07	Shor	related rates	(O/Z) 4.5	yes
F07	11/29/07	Shor	Mean Value Theorem, Intermediate Value Theorem	(O/Z) 4.8, 4.9	yes
F07	12/03/07	Shor	integrals, area functions	(O/Z) 5.1, 5.2	yes
F07	12/07/07	Shor	the Fundamental Theorem, approximating sums	(O/Z) 5.3, 5.6	yes
F06	09/22/06	Jayawant	derivatives and their graphs	(O/Z) 1.4, 1.6, 1.7	yes
F06	09/29/06	Jayawant	definition of derivative, derivatives of polynomials	(O/Z) 2.1, 2.2	yes
F06	10/27/06	Jayawant	derivatives of products, quotients, composites, logs, exponentials, and trig functions	(O/Z) 2.6, 2.7, 3.1, 3.2	yes
F06	12/01/06	Jayawant	related rates, Mean Value, Theorem, Intermediate Value Theorem, Extreme Value Theorem	(O/Z) 2.6, 2.7, 3.1, 3.2	yes
F06	09/11/06	Shor	functions, graphs	(O/Z) 1.1, 1.2	yes
F06	09/18/06	Shor	derivatives, tangent lines	(O/Z) 1.4, 1.5	yes
F06	09/25/06	Shor	geometry of derivatives, defining the derivative	(O/Z) 1.6, 1.7, 2.1	yes
F06	09/29/06	Shor	derivatives of polynomials, limits	(O/Z) 2.2, 2.3	yes
F06	10/16/06	Shor	derivatives of products, quotients, exponentials, logs, and trig functions	(O/Z) 2.6, 2.7, 3.1	yes
F06	10/30/06	Shor	chain rule, implicit differentiation, inverse functions and their derivatives	(O/Z) 3.2-3.4	yes
F06	11/06/06	Shor	L'Hopital's Rule, optimization	(O/Z) 4.2, 4.3	yes
F06	11/27/06	Shor	related rates, Mean Value Theorem	(O/Z) 4.5, 4.9	yes
F05	09/09/05	Greer	functions, graphs	(O/Z) 1.1, 1.2	yes
F05	09/14/05	Greer	types and properties of functions	(O/Z) 1.3	yes
F05	09/19/05	Greer	geometry of derivatives, higher-order derivatives	(O/Z) 1.6, 1.7	yes
F05	09/23/05	Greer	defining the derivative, derivatives of powers	(O/Z) 2.1, 2.2	yes
F05	09/28/05	Greer	limits, antiderivatives	(O/Z) 2.3, 2.4	yes
F05	10/03/05	Greer	differential equations, derivatives of exponentials	(O/Z) 2.5, 2.6	yes
F05	10/14/05	Greer	chain rule	(O/Z) 3.2	yes
F05	10/26/05	Greer	implicit differentiation, inverse trig functions	(O/Z) 3.3, 3.4	yes
F05	10/31/05	Greer	antiderivatives, slope fields	(O/Z) 3.5, 4.1	yes
F05	11/04/05	Greer	limits involving infinity, optimization	(O/Z) 4.2, 4.3	yes
F05	11/09/05	Greer	Newton's Method, optimization	(O/Z) 4.3, 4.6	yes
F05	11/18/05	Greer	Extreme Value Theorem, Intermediate Value Theorem	(O/Z) 4.8	yes
F05	11/30/05	Greer	Mean Value Theorem, areas and integrals	(O/Z) 4.9, 5.1	yes
F05	12/05/05	Greer	the area function, the Fundamental Theorem	(O/Z) 5.2, 5.3	yes
F05	09/12/05	Shor	functions, graphs, types and properties of functions	(O/Z) 1.1, 1.2, 1.3	yes
F05	09/19/05	Shor	amount and rate functions, geometry of derivatives	(O/Z) 2.1, 2.2	yes
F05	09/26/05	Shor	derivatives of powers, limits	(O/Z) 1.4, 1.6	yes
F05	10/03/05	Shor	differential equations, motion, antiderivatives, trig	(O/Z) 2.4, 2.5, 2.7	yes
F05	10/17/05	Shor	chain rule, implicit differentiation	(O/Z) 3.2, 3.3	yes
F05	10/27/05	Shor	inverses, complicated derivatives, differential equations	(O/Z) 3.4, 3.5, 4.1	yes
F05	11/02/05	Shor	slope fields, L'Hopital's Rule, limits involving infinity	(O/Z) 4.1, 4.2	yes
F05	11/07/05	Shor	Newton's Method, optimization	(O/Z) 4.3, 4.6	yes
F05	11/17/05	Shor	Taylor polynomials	(O/Z) 4.7	yes
F05	11/30/05	Shor	Intermediate Value Theorem, areas and integrals	(O/Z) 4.8, 5.1	yes
F05	12/05/05	Shor	the area function, the Fundamental Theorem	(O/Z) 5.2, 5.3	yes
F04	09/13/04	Greer	continuity	(H-H) 1.7	yes
F04	09/20/04	Greer	distance graphs, limits	(H-H) 2.1, 2.2	yes
F04	09/24/04	Greer	numerical derivatives, derivatives on graphs	(H-H) 2.3, 2.4	yes
F04	09/29/04	Greer	interpretation of derivatives, second derivatives	(H-H) 2.5, 2.6	yes
F04	10/04/04	Greer	differentiability, derivatives of powers	(H-H) 2.7, 3.1	yes
F04	10/18/04	Greer	the chain rule, derivatives of trig functions	(H-H) 3.4, 3.5	yes
F04	10/27/04	Greer	applications of the chain rule	(H-H) 3.6	yes
F04	11/01/04	Greer	implicit differentiation, local linearization	(H-H) 3.7, 3.9	yes
F04	11/05/04	Greer	finding maxima, minima, inflection points	(H-H) 4.1	yes
F04	11/10/04	Greer	finding local and global extrema	(H-H) 4.3	yes
F04	11/19/04	Greer	Riemann sums, the definite integral	(H-H) 5.1, 5.2	yes
F04	12/01/04	Greer	interpretations of the definite integral	(H-H) 5.3	yes
F04	12/06/04	Greer	theorems about definite integrals, graphical antiderivatives	(H-H) 5.4, 6.1	yes
F04	09/17/04	Shulman	average and instantaneous rates of change	(H-H) 2.1, 2.3	no
F04	09/24/04	Shulman	computing and sketching derivatives	(H-H) 2.3, 2.4	no
F04	10/01/04	Shulman	second derivatives, continuity, differentiability, derivatives of power functions	(H-H) 2.6, 2.7, 3.1	no
F04	10/15/04	Shulman	the chain rule, derivatives of trig functions	(H-H) 3.4, 3.5	no
F04	10/29/04	Shulman	implicit differentiation, local linearization, L'Hopital's Rule	(H-H) 3.7, 3.9, 3.10	no
F04	11/05/04	Shulman	finding maxima, minima, inflection points	(H-H) 4.1, 4.3	no
F04	11/19/04	Shulman	Riemann sums, the definite integral, average value	(H-H) 5.1, 5.2, 5.3	no
F04	12/03/04	Shulman	definite integrals and antiderivatives	(H-H) 5.3, 5.4, 6.1, 6.2	no
F04	09/15/04	Wong	average and instantaneous rates of change	(H-H) 2.1, 2.3	yes
F04	09/22/04	Wong	limits, the derivative function	(H-H) 2.2, 2.4	yes
F04	09/29/04	Wong	interpretation of derivatives, second derivatives	(H-H) 2.5, 2.6	yes
F04	10/06/04	Wong	derivatives of powers, exponentials, products	(H-H) 3.1, 3.2, 3.3	yes
F04	10/15/04	Wong	the chain rule, derivatives of trig functions	(H-H) 3.4, 3.5	yes
F04	10/27/04	Wong	implicit differentiation	(H-H) 3.7	yes
F04	11/03/04	Wong	L'Hopital's Rule, finding maxima, minima, inflection points	(H-H) 3.10, 4.1	yes
F04	11/10/04	Wong	optimization	(H-H) 4.3, 4.5	yes
F04	12/01/04	Wong	distance, the definite integral and its interpretations	(H-H) 5.1-5.3	yes
F04	12/08/04	Wong	Fundamental Theorem of Calculus, antiderivatives analytically	(H-H) 5.4, 6.1, 6.2	yes
W04	01/14/04	Coulombe	continuity, domain and range	(H-H) 1.7	yes
W04	01/16/04	Coulombe	average velocity	(H-H) 2.1	yes
W04	01/23/04	Coulombe	limits	(H-H) 2.2	yes
W04	01/26/04	Coulombe	the derivative at a point	(H-H) 2.3	yes
W04	01/28/04	Coulombe	the derivative function	(H-H) 2.4	yes
W04	01/30/04	Coulombe	the second derivative	(H-H) 2.6	yes
W04	02/04/04	Coulombe	continuity, differentiability, derivatives of power functions	(H-H) 2.7, 3.1	yes
W04	02/06/04	Coulombe	derivatives of exponential functions	(H-H) 3.2	yes
W04	02/09/04	Coulombe	product rule, quotient rule	(H-H) 3.3	yes
W04	02/25/04	Coulombe	derivatives of trigonometric functions	(H-H) 3.5	yes
W04	02/27/04	Coulombe	applications of the chain rule	(H-H) 3.6	yes
W04	03/03/04	Coulombe	implicit differentation, linear approximation	(H-H) 3.7, 3.9	yes
W04	03/05/04	Coulombe	related rates, L'Hopital's Rule	(H-H) 3.6, 3.10	yes
W04	03/10/04	Coulombe	critical points, local extrema, inflection points	(H-H) 4.1	yes
W04	03/12/04	Coulombe	global extrema	(H-H) 4.3	yes
W04	03/17/04	Coulombe	optimization	(H-H) 4.5	yes
W04	03/24/04	Coulombe	left-hand and right-hand sums	(H-H) 5.1	yes
W04	03/29/04	Coulombe	the definite integral	(H-H) 5.2	yes
W04	03/31/04	Coulombe	total change and average value	(H-H) 5.3	yes
W04	04/02/04	Coulombe	Fundamental Theorem of Calculus, integral properties	(H-H) 5.4	yes
W04	04/05/04	Coulombe	constructing antiderivatives graphically	(H-H) 6.1	yes
W04	04/07/04	Coulombe	constructing anitderivatives analytically	(H-H) 6.2	yes
F03	09/08/03	Greer	continuity	(H-H) 1.7	yes
F03	09/12/03	Greer	distance graphs, limits	(H-H) 2.1, 2.2	yes
F03	09/17/03	Greer	average and instantaneous rates of change, computing f ' algebraically	(H-H) 2.3, 2.4	yes
F03	09/22/03	Greer	the second derivative, interpreting derivatives	(H-H) 2.5, 2.6	yes
F03	10/03/03	Greer	the product rule and the quotient rule	(H-H) 3.3	yes
F03	10/08/03	Greer	the chain rule, derivatives of trig functions	(H-H) 3.4, 3.5	yes
F03	10/13/03	Greer	derivatives of inverse functions, implicit differentiation	(H-H) 3.6, 3.7	yes
F03	10/22/03	Greer	L'Hopital's Rule, First Derivative Test for local extrema	(H-H) 3.10, 4.1	yes
F03	10/31/03	Greer	optimization	(H-H) 4.3, 4.5	yes
F03	11/05/03	Greer	Extreme Value Theorem, estimating area by Riemann sums	(H-H) 4.7, 5.1	yes
F03	11/10/03	Greer	the definite integral and its interpretation	(H-H) 5.2, 5.3	yes
F03	11/21/03	Greer	the Fundamental Theorem, finding antiderivatives	(H-H) 5.4, 6.1, 6.2	yes
F03	12/03/03	Greer	differential equations, the second Fundamental Theorem	(H-H) 6.3, 6.4	yes
F03	09/04/03	Haines	average rates of change	(H-H) 2.1	no
F03	09/05/03	Haines	evaluating limits	(H-H) 2.2	no
F03	09/08/03	Haines	evaluating limits	(H-H) 2.2	no
F03	09/10/03	Haines	numerical estimation of derivatives	(H-H) 2.3	no
F03	09/11/03	Haines	numerical estimation of derivatives	(H-H) 2.3	no
F03	09/12/03	Haines	numerical estimation of derivatives	(H-H) 2.3	no
F03	09/15/03	Haines	practical interpretation of the derivative	(H-H) 2.5	no
F03	09/17/03	Haines	increasing/decreasing, concavity in graphs	(H-H) 2.6	no
F03	09/18/03	Haines	differentiability and continuity	(H-H) 2.7	no
F03	09/19/03	Haines	the power rule for derivatives	(H-H) 3.1	no
F03	09/22/03	Haines	the power rule for derivatives	(H-H) 3.1	no
F03	09/24/03	Haines	derivatives of power functions and exponential functions	(H-H) 3.1, 3.2	no
F03	10/01/03	Haines	product rule, quotient rule	(H-H) 3.3	no
F03	10/02/03	Haines	chain rule	(H-H) 3.4	no
F03	10/03/03	Haines	derivatives of trig functions (and chain rule)	(H-H) 3.5	no
F03	10/06/03	Haines	derivatives of logs and inverse trig functions (and chain rule)	(H-H) 3.6	no
F03	10/08/03	Haines	implicit differentiation	(H-H) 3.7	no
F03	10/09/03	Haines	parametric equations	(H-H) 3.8	no
F03	10/10/03	Haines	local linearization	(H-H) 3.9	no
F03	10/13/03	Haines	L'Hopital's Rule	(H-H) 3.10	no
F03	10/20/03	Haines	critical points, local maxima and local minima	(H-H) 4.1	no
F03	10/22/03	Haines	critical points, local maxima and local minima	(H-H) 4.1	no
F03	10/29/03	Haines	optimization	(H-H) 4.5	no
F03	10/30/03	Haines	hyperbolic functions	(H-H) 4.6	no
F03	10/31/03	Haines	continuity and differentiability	(H-H) 4.7	no
F03	11/03/03	Haines	estimating distance using Riemann sums	(H-H) 5.1	no
F03	11/05/03	Haines	numerical approximation of definite integrals	(H-H) 5.2	no
F03	11/06/03	Haines	interpretations of the definite integral	(H-H) 5.3	no
F03	11/07/03	Haines	theorems about the definite integral	(H-H) 5.4	no
F03	11/10/03	Haines	constructing antiderivatives numerically	(H-H) 6.1	no
F03	11/12/03	Haines	constructing antiderivatives numerically	(H-H) 6.1	no
F03	11/20/03	Haines	constructing antiderivatives analytically	(H-H) 6.2	no
F03	11/21/03	Haines	differential equations	(H-H) 6.3	no
F03	12/01/03	Haines	differential equations	(H-H) 6.3	no
F03	12/03/03	Haines	the second Fundamental Theorem of Calculus	(H-H) 6.4	no
F03	12/04/03	Haines	the second Fundamental Theorem of Calculus	(H-H) 6.4	no
F02	09/11/02	Johnson	evaluating limits	(H-H) 2.2	yes
F02	09/18/02B	Johnson	definition of derivative, sketching derivative graphs	(H-H) 2.3, 2.4	yes
F02	09/18/02D	Johnson	definition of derivative, sketching derivative graphs	(H-H) 2.3, 2.4	yes
F02	09/27/02B	Johnson	continuity and differentiability, power rule	(H-H) 2.7, 3.1	yes
F02	09/27/02D	Johnson	continuity and differentiability, power rule	(H-H) 2.7, 3.1	yes
F02	10/04/02B	Johnson	derivatives of powers, exponentials, products, quotients	(H-H) 3.2, 3.3	yes
F02	10/04/02D	Johnson	derivatives of powers, exponentials, products, quotients	(H-H) 3.2, 3.3	yes
F02	10/25/02B	Johnson	Chain Rule, derivatives of trig functions, logs	(H-H) 3.4, 3.5, 3.6	yes
F02	10/25/02D	Johnson	Chain Rule, derivatives of trig functions, logs	(H-H) 3.4, 3.5, 3.6	yes
F02	11/08/02	Johnson	L'Hopital's Rule, implicit differentiation, parametric equations	(H-H) 3.7, 3.8, 3.10	yes
F02	12/04/02B	Johnson	indefinite integrals	(H-H) 6.2	yes
F02	12/04/02D	Johnson	indefinite integrals	(H-H) 6.2	yes
W02	01/18/02A	Towne	linear, exponential, trigonometric, and logarithmic functions	(H-H) 1.1, 1.2, 1.3, 1.4, 1.5	yes
W02	01/18/02B	Towne	linear, exponential, trigonometric, and logarithmic functions	(H-H) 1.1, 1.2, 1.3, 1.4, 1.5	yes
W02	01/25/02A	Towne	definition of derivative, reading derivative graphs	(H-H) 2.1, 2.3, 2.4	yes
W02	01/25/02B	Towne	definition of derivative, reading derivative graphs	(H-H) 2.1, 2.3, 2.4	yes
W02	02/01/02A	Towne	sketching and interpreting derivatives, second derivatives	(H-H) 2.4, 2.5, 2.6	yes
W02	02/01/02B	Towne	sketching and interpreting derivatives, second derivatives	(H-H) 2.4, 2.5, 2.6	yes
W02	02/08/02A	Towne	rules of differentiation, increasing versus decreasing, concavity	(H-H) 3.1, 3.2, 3.3	yes
W02	02/08/02B	Towne	rules of differentiation, increasing versus decreasing, concavity	(H-H) 3.1, 3.2, 3.3	yes
W02	03/01/02A	Towne	rules of differentiation, related rates	(H-H) 3.4, 3.5, 3.6	yes
W02	03/01/02B	Towne	rules of differentiation, related rates	(H-H) 3.4, 3.5, 3.6	yes
W02	03/08/02A	Towne	evaluating limits, local linearization, maxima and minima	(H-H) 3.9, 3.10, 4,1	yes
W02	03/08/02B	Towne	evaluating limits, local linearization, maxima and minima	(H-H) 3.9, 3.10, 4,1	yes
W02	03/15/02A	Towne	families of curves, optimization	(H-H) 4.2, 4.3, 4.5	yes
W02	03/15/02B	Towne	families of curves, optimization	(H-H) 4.2, 4.3, 4.5	yes
W02	03/29/02A	Towne	Riemann sums, evaluating and using integrals	(H-H) 5.1, 5.2, 5.3, 6.1, 6.2	yes
W02	03/29/02B	Towne	Riemann sums, evaluating and using integrals	(H-H) 5.1, 5.2, 5.3, 6.1, 6.2	yes