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 (HH) refer to the third edition of Calculus by HughesHallett, Gleason, et al.
You may need Adobe Reader to view some of the files. You can get a free copy here.
Term 
Date 
Instructor 
Topic(s) 
Text Sections 
Solutions 
W15 
Greer 
functions, graphs, elementary functions  (O/Z) 1.1, 1.2, 1.3  
W15 
Greer 
derivatives, estimating derivatives  (O/Z) 1.4, 1.5, 1.6  
W15 
Greer 
defining the derivative, limits  (O/Z) 2.1, 2.3  
W15 
Greer 
derivatives of exponential and trigonometric functions  (O/Z) 2.6, 2.7  
F14 
Balcomb 
functions and graphs  (O/Z) 1.1, 1.2, 1.3  no 

F14 
Balcomb 
geometry of derivatives and of higherorder derivatives  (O/Z) 1.4, 1.6, 1.7  no 

F14 
Balcomb 
defining the derivative, the power rule  (O/Z) 2.1, 2.2  no 

F14 
Balcomb 
differential equations, derivatives of exponential and trig functions  (O/Z) 2.5, 2,6, 2.7  no 

F14 
Balcomb 
chain rule, implicit differentiation  (O/Z) 3.2, 3.3  no 

W14 
Buell 
functions and graphs  (O/Z) 1.1, 1.2, 1.3  
W14 
Buell 
rate functions, geometry of derivatives and of higherorder derivatives  (O/Z) 1.4, 1.6, 1.7  
W14 
Buell 
definition of the derivative, derivatives of power functions, limits  (O/Z) 2.1, 2.2, 2.3  
W14 
Buell 
differential equations, derivatives of exponential, logarithmic, and trigonometric functions  (O/Z) 2.5, 2.6, 2.7  
W14 
Buell 
product rule, quotient rule, chain rule  (O/Z) 3.1, 3.2  
W14 
Buell 
implicit differentiation, derivatives of inverse functions, miscellaneous derivatives and antiderivatives  (O/Z) 3.3, 3.4, 3.5  
W14 
Buell 
related rates, Intermediate Value Theorem, Mean Value Theorem  (O/Z) 4.5, 4.8, 4.9  
W14 
Buell 
areas, integrals, Riemann sums  (O/Z) 5.1, 5.6, 5.7  
F13 
Nelson 
functions and graphs  (O/Z) 1.1, 1.2  
F13 
Nelson 
the geometry of derivatives  (O/Z) 1.6  
F13 
Nelson 
the geometry of higherorder derivatives, estimating derivatives, the definition of the derivative  (O/Z) 1.5, 1.7, 2.1  
F13 
Nelson 
differential equations, derivatives and antiderivatives of exponential and logarithmic functions  (O/Z) 2.5, 2.6  
F13 
Nelson 
derivatives of trigonometric functions, product rule, quotient rule, chain rule  (O/Z) 2.7, 3.1, 3.2  
F13 
Nelson 
derivatives of inverse functions, implicit differentiation  (O/Z) 3.3, 3.4  
F13 
Nelson 
limits, L'Hopital's Rule, Intermediate Value Theorem  (O/Z) 4.2, 4.8  
F13 
Ross 
(Quiz 1) domain, range, new functions from old, estimating the derivative at a point  (O/Z) 1.1, 1.2, 1.5  
F13 
Ross 
(Quiz 1) domain, range, new functions from old, estimating the derivative at a point  (O/Z) 1.1, 1.2, 1.5  
F13 
Ross 
(Quiz 2) geometry of first and second derivatives  (O/Z) 1.6, 1.7  
F13 
Ross 
(Quiz 2) geometry of first and second derivatives  (O/Z) 1.6, 1.7  
F13 
Ross 
(Quiz 4) derivatives of exponential and logarithmic functions  (O/Z) 2.6  
F13 
Ross 
(Quiz 4) derivatives of exponential and logarithmic functions  (O/Z) 2.6  
F13 
Ross 
(Quiz 5) product rule, quotient rule, chain rule, implicit differentiation  (O/Z) 3.1, 3.2, 3.3  
F13 
Ross 
(Quiz 5) product rule, quotient rule, chain rule, implicit differentiation  (O/Z) 3.1, 3.2, 3.3  
F13 
Ross 
(Quiz 6) logarithmic differentiation  (O/Z) 3.5  
F13 
Ross 
(Quiz 6) logarithmic differentiation  (O/Z) 3.5  
F13 
Ross 
(Quiz 7) continuity and differentiability in piecewisedefined functions, IVT, EVT, and use of the IVT to guarantee a polynomial has a root  (O/Z) 4.8  
F13 
Ross 
(Quiz 8) related rates, Mean Value Theorem, definite integral as signed area  (O/Z) 4.5, 4.9, 5.1  
W13 
Nelson 
functions, graphs, derivatives  (O/Z) 1.1, 1.2, 1.3, 1.4, 1.6  
W13 
Nelson 
the geometry of derivatives, the speed limit law  (O/Z) 1.6  
W13 
Nelson 
the geometry of higher order derivatives, the definition of the derivative, estimating derivatives  (O/Z) 1.5, 1.7, 2.1  
W13 
Nelson 
differential equations, derivatives and antiderivatives of power, exponential, and logarithmic functions  (O/Z) 2.5, 2.6  
W13 
Nelson 
derivatives of products, quotients, and composites  (O/Z) 3.1, 3.2  
W13 
Nelson 
Intermediate Value Theorem, related rates, L'Hopital's Rule  (O/Z) 4.2, 4.5, 4.8  
F12 
Buell 
domains and ranges of algebraic functions, shapes of graphs, types of functions  (O/Z) 1.1, 1.2, 1.3, 1.4  
F12 
Buell 
geometry of derivatives and higherorder derivatives, limits  (O/Z) 1.6, 1.7, 2.3  
F12 
Buell 
definition of the derivatives, derivatives of power functions  (O/Z) 2.1, 2.2  
F12 
Buell 
differential equations, derivatives of exponentials, of logs, and of trigonometric functions  (O/Z) 2.5, 2.6, 2.7  
F12 
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  
F12 
Buell 
derivatives of composites and of inverse functions, implicit differentiation  (O/Z) 3.2, 3.3, 3.4, 3.5  
F12 
Buell 
Intermediate Value Theorem, Mean Value Theorem, areas and integrals  (O/Z) 4.8, 4.9, 5.1  
F12 
Buell 
limit definition of the definite integral, Fundamental Theorem of Calculus  (O/Z) 5.3, 5.6, 5.7  
F12 
Coulombe 
functions and graphs  (O/Z) 1.1, 1.2  
F12 
Coulombe 
geometry of derivatives  (O/Z) 1.4, 1.6  
F12 
Coulombe 
derivatives of exponentials, of logs, and of trigonometric functions  (O/Z) 2.6, 2.7  
F12 
Coulombe 
derivatives of products and of composites, implicit differentiation  (O/Z) 3.1, 3.2, 3.3  
F12 
Coulombe 
related rates  (O/Z) 4.5  
F12 
Coulombe 
Intermediate Value Theorem, Extreme Value Theorem  (O/Z) 4.8, 4.9  
F12 
Coulombe 
areas, integrals, approximating sums  (O/Z) 5.1, 5.6  
F12 
Haines 
functions  (O/Z) 1.1  no 

F12 
Haines 
odd and even functions  (O/Z) 1.2  no 

F12 
Haines 
elementary functions  (O/Z) 1.3  no 

F12 
Haines 
rate functions  (O/Z) 1.4  no 

F12 
Haines 
geometry of derivatives  (O/Z) 1.6  no 

F12 
Haines 
geometry of higherorder derivatives  (O/Z) 1.7  no 

F12 
Haines 
estimating derivatives  (O/Z) 1.5  no 

F12 
Haines 
defining the derivative  (O/Z) 2.1  no 

F12 
Haines 
derivatives of power functions  (O/Z) 2.2  no 

F12 
Haines 
limits  (O/Z) 2.3  no 

F12 
Haines 
derivative and antiderivative formulas  (O/Z) 2.4  no 

F12 
Haines 
derivatives and antiderivatives of exponentials  (O/Z) 2.6  no 

F12 
Haines 
derivatives and antiderivatives of trig functions  (O/Z) 2.7  no 

F12 
Haines 
derivatives of products  (O/Z) 3.1  no 

F12 
Haines 
derivatives of composites  (O/Z) 3.2  no 

F12 
Haines 
implicit differentiation  (O/Z) 3.3  no 

F12 
Haines 
derivatives of inverse functions  (O/Z) 3.4  no 

F12 
Haines 
miscellaneous derivatives  (O/Z) 3.5  no 

F12 
Haines 
limits and L'Hopital's Rule  (O/Z) 4.2  no 

F12 
Haines 
optimization  (O/Z) 4.3  no 

F12 
Haines 
related rates  (O/Z) 4.5  no 

F12 
Haines 
Intermediate Value Theorem  (O/Z) 4.8  no 

F12 
Haines 
very important stuff  (O/Z) 3.14159...  no 

F12 
Haines 
areas and integrals  (O/Z) 5.1  no 

F12 
Haines 
the area function  (O/Z) 5.2  no 

F12 
Haines 
the Fundamental Theorem of Calculus  (O/Z) 5.3  no 

F12 
Haines 
approximating sums  (O/Z) 5.6  no 

F12 
Nelson 
functions, graphs, rate functions  (O/Z) 1.1, 1.2, 1.3, 1.4  
F12 
Nelson 
geometry of derivatives and higherorder derivatives  (O/Z) 1.6, 1.7  
F12 
Nelson 
differential equations, derivatives of exponetials, of logs, and of trigonometric functions  (O/Z) 2.5, 2.6, 2.7  
F12 
Nelson 
derivatives of products, of quotients, and of composites, implicit differentiation  (O/Z) 3.1, 3.2, 3.3, 3.4  
F12 
Nelson 
derivatives of products, of quotients, and of composites, implicit differentiation  (O/Z) 3.1, 3.2, 3.3, 3.4  
F12 
Nelson 
Intermediate Value Theorem, Extreme Value Theorem, Mean Value Theorem  (O/Z) 4.8, 4.9  
W12 
Buell 
domain, range, transformations, definition of derivative  (O/Z) 1.1, 1.2, 1.3, 1.4  
W12 
Buell 
estimating derivatives, geometry of derivatives and higherorder derivatives  (O/Z) 1.4, 1.5, 1.6, 1.7  
W12 
Buell 
definition of derivative, derivatives of powers  (O/Z) 2.1, 2.2  
W12 
Buell 
derivatives of exponential, logarithmic, trigonometric, product, quotient, and composite functions  (O/Z) 2.6, 2.7, 3.1, 3.2  
W12 
Buell 
implicit differentiation, logarithmic differentiation, L'Hopital's Rule  (O/Z) 3.3, 3.4, 3.5, 4.2  
W12 
Buell 
related rates, Intermediate Value Theorem, Mean Value Theorem  (O/Z) 4.5, 4.8, 4.9  
W12 
Buell 
Intermediate Value Theorem, areas, integrals  (O/Z) 4.8, 4.9, 5.1, 5.2  
W12 
Greer 
functions and graphs  (O/Z) 1.1, 1.2  
W12 
Greer 
elementary functions, rate functions  (O/Z) 1.3, 1.4  
W12 
Greer 
geometry of derivatives, estimating derivatives  (O/Z) 1.5, 1.6  
W12 
Greer 
defining the derivative, limits  (O/Z) 2.1, 2.3  
W12 
Greer 
derivatives of exponential and trigonometric functions  (O/Z) 2.6, 2.7  
W12 
Greer 
derivatives of products and composites  (O/Z) 3.1, 3.2  
W12 
Greer 
inverse trigonometric functions, L'Hopital's Rule  (O/Z) 3.4, 4.2  
W12 
Greer 
Mean Value Theorem, related rates  (O/Z) 4.5, 4.9  
W12 
Greer 
areas, integrals, integral function  (O/Z) 5.1, 5.2  
F11 
Coulombe 
functions and graphs  (O/Z) 1.1, 1.2  
F11 
Coulombe 
functions and graphs  (O/Z) 1.1, 1.2  
F11 
Coulombe 
geometry of derivatives and higherorder derivatives  (O/Z) 1.6, 1.7  
F11 
Coulombe 
geometry of derivatives and higherorder derivatives  (O/Z) 1.6, 1.7  
F11 
Coulombe 
defining the derivative, derivatives of power functions  (O/Z) 2.1, 2.2  
F11 
Coulombe 
defining the derivative, derivatives of power functions  (O/Z) 2.1, 2.2  
F11 
Coulombe 
derivatives of exponentials, logs, and trigonometric functions  (O/Z) 2.6, 2.7  
F11 
Coulombe 
derivatives of exponentials, logs, and trigonometric functions  (O/Z) 2.6, 2.7  
F11 
Coulombe 
product rule, quotient rule, chain rule  (O/Z) 3.1, 3.2  
F11 
Coulombe 
product rule, quotient rule, chain rule  (O/Z) 3.1, 3.2  
F11 
Coulombe 
implicit differentiation, logarithmic differentiation  (O/Z) 3.3, 3.5  
F11 
Coulombe 
implicit differentiation, logarithmic differentiation  (O/Z) 3.3, 3.5  
F11 
Coulombe 
Newton's Method  (O/Z) 4.6  
F11 
Coulombe 
related rates, Intermediate Value Theorem, Extreme Value Theorem  (O/Z) 4.5, 4.8  
F11 
Salerno 
functions and graphs  (O/Z) 1.1, 1.2  
F11 
Salerno 
geometry of derivatives and higherorder derivatives, estimating derivatives  (O/Z) 1.5, 1.6, 1.7  
F11 
Salerno 
differential equations, derivatives of powers, exponentials, logs, and trigonometric functions  (O/Z) 2.2, 2.4, 2.5, 2.6, 2.7  
F11 
Salerno 
product rule, quotient rule, chain rule, implicit differentiation, L'Hopital's Rule  (O/Z) 3.1, 3.2, 3.3, 4.2  
F11 
Salerno 
related rates, parametric equations  (O/Z) 4.4, 4.5  no 

F11 
Webster 
functions and domain  (O/Z) 1.1  no 

F11 
Webster 
polynomials  (O/Z) 1.3  no 

F11 
Webster 
geometry of derivatives  (O/Z) 1.6  no 

F11 
Webster 
limits  (O/Z) 2.3  no 

F11 
Webster 
derivative rules  (O/Z) 2.2, 2.4, 2.6, 2.7, 3.1, 3.2  no 

W11 
Greer 
functions and graphs  (O/Z) 1.1, 1.2  
W11 
Greer 
elementary functions, rate functions  (O/Z) 1.3, 1.4  
W11 
Greer 
geometry of derivatives, estimating derivatives  (O/Z) 1.5, 1.6  
W11 
Greer 
estimating derivatives, derivative rules  (O/Z) 1.5, 2.1, 2.2  
W11 
Greer 
limits, antiderivatives  (O/Z) 2.3, 2.4  
W11 
Greer 
derivatives of trigonometric functions  (O/Z) 2.7  
W11 
Greer 
product rule, chain rule  (O/Z) 3.1, 3.2  
W11 
Greer 
implicit differentiation, inverse trigonometric functions  (O/Z) 3.3, 3.4  
W11 
Greer 
miscellaneous derivatives  (O/Z) 3.5  
W11 
Greer 
optimization, continuity  (O/Z) 4.3, 4.8  
W11 
Greer 
infinity and L'Hopital's Rule  (O/Z) 4.2  
W11 
Greer 
areas and integrals  (O/Z) 5.1  
W11 
Salerno 
functions and graphs  (O/Z) 1.1, 1.2  no 

W11 
Salerno 
geometry of derivatives and higherorder derivatives  (O/Z) 1.6, 1.7  no 

W11 
Salerno 
estimating derivatives  (O/Z) 1.5  no 

W11 
Salerno 
derivatives of polynomials  (O/Z) 2.2  no 

W11 
Salerno 
derivatives of trigonometric functions  (O/Z) 2.7  no 

W11 
Salerno 
quotient rule, chain rule  (O/Z) 3.1, 3.2  no 

W11 
Salerno 
implicit differentiation, inverse functions  (O/Z) 3.3, 3.4  no 

W11 
Salerno 
miscellaneous derivatives, optimization  (O/Z) 3.5, 4.3  no 

W11 
Salerno 
L'Hopital's Rule  (O/Z) 4.2  no 

W11 
Salerno 
related rates, areas and integrals  (O/Z) 4.5, 5.1  no 

W11 
Salerno 
Fundamental Theorem of Calculus  (O/Z) 5.3  no 

F10 
Greer 
functions and graphs  (O/Z) 1.1, 1.2  
F10 
Greer 
elementary functions, rate functions  (O/Z) 1.3, 1.4  
F10 
Greer 
geometry of derivatives  (O/Z) 1.6  
F10 
Greer 
estimating derivatives, defining the derivative  (O/Z) 1.5, 2.1  
F10 
Greer 
derivatives of powers, limits  (O/Z) 2.2, 2.3  
F10 
Greer 
derivatives of exponential, logarithmic, and trigonometric functions  (O/Z) 2.6, 2.7  
F10 
Greer 
product rule, chain rule  (O/Z) 3.1, 3.2  
F10 
Greer 
implicit differentiation  (O/Z) 3.3  
F10 
Greer 
miscellaneous derivatives, L'Hopital's Rule  (O/Z) 3.5, 4.2  
F10 
Greer 
optimization  (O/Z) 4.3  
F10 
Greer 
related rates  (O/Z) 4.5  
F10 
Greer 
Intermediate Value Theorem, statements and their converses  (O/Z) 4.8  
F10 
Greer 
areas, integrals, the area function  (O/Z) 5.1, 5.2  
F10 
Greer 
Fundamental Theorem of Calculus, approximating sums  (O/Z) 5.3, 5.6  
F10 
Salerno 
functions and graphs  (O/Z) 1.1, 1.2  no 

F10 
Salerno 
elementary functions  (O/Z) 1.3  no 

F10 
Salerno 
amount functions and rate functions  (O/Z) 1.4  no 

F10 
Salerno 
geometry of derivatives and of higherorder derivatives  (O/Z) 1.6, 1.7  no 

F10 
Salerno 
estimating derivatives, defining the derivative  (O/Z) 1.5, 2.1  no 

F10 
Salerno 
estimating derivatives, defining the derivative  (O/Z) 1.5, 2.1  no 

F10 
Salerno 
limits  (O/Z) 2.3  no 

F10 
Salerno 
derivatives of exponentials  (O/Z) 2.6  no 

F10 
Salerno 
derivatives of logarithmic and trigonometric functions  (O/Z) 2.6, 2.7  no 

F10 
Salerno 
quotient rule, chain rule  (O/Z) 3.1, 3.2  no 

F10 
Salerno 
implicit differentiation, inverse functions  (O/Z) 3.3, 3.4  no 

F10 
Salerno 
derivatives of inverse trigonometric functions  (O/Z) 3.4  no 

F10 
Salerno 
miscellaneous derivatives  (O/Z) 3.5  no 

F10 
Salerno 
L'Hopital's Rule, optimization  (O/Z) 4.2, 4.3  no 

F10 
Salerno 
related rates  (O/Z) 4.5  no 

F10 
Salerno 
areas and integrals  (O/Z) 5.1  no 

F10 
Wong 
functions and graphs  (O/Z) 1.1, 1.2, 1.3  
F10 
Wong 
amount functions, rate functions, geometry of derivatives and of higherorder derivatives, estimating derivatives  (O/Z) 1.4, 1.5, 1.6, 1.7  
F10 
Wong 
defining the derivative, derivatives of powers, limits  (O/Z) 2.1, 2.2, 2.3  
F10 
Wong 
derivatives of exponential, logarithmic, and trigonometric functions  (O/Z) 2.6, 2.7  
F10 
Wong 
product rule, quotient rule, chain rule  (O/Z) 3.1, 3.2  
F10 
Wong 
implicit differentiation, inverse functions and their derivatives  (O/Z) 3.3, 3.4, 3.5  
F10 
Wong 
L'Hopital's Rule, optimization  (O/Z) 4.2, 4.3  
F10 
Wong 
Intermediate Value Theorem, related rates  (O/Z) 4.5, 4.8  
F10 
Wong 
areas, integrals, the area function  (O/Z) 5.1, 5.2  
F10 
Wong 
approximating sums, Fundamental Theorem of Calculus  (O/Z) 5.3, 5.6  
W10 
Greer 
functions and graphs  (O/Z) 1.1, 1.2  
W10 
Greer 
elementary functions, rate functions  (O/Z) 1.3, 1.4  
W10 
Greer 
geometry of derivatives and of higherorder derivatives  (O/Z) 1.6, 1.7  
W10 
Greer 
estimating derivatives, the difference quotient  (O/Z) 1.5, 2.1  
W10 
Greer 
defining the derivative, limits  (O/Z) 2.2, 2.3  
W10 
Greer 
derivatives of exponentials and logarithms  (O/Z) 2.6  
W10 
Greer 
product rule, trigonometric antiderivatives  (O/Z) 2.7, 3.1  
W10 
Greer 
chain rule, implicit differentiation  (O/Z) 3.2, 3.3  
W10 
Greer 
inverse trigonometric functions, miscellaneous antiderivatives  (O/Z) 3.4, 3.5  
W10 
Greer 
L'Hopital's Rule, critical points  (O/Z) 4.2, 4.3  
W10 
Greer 
bisection method, differentiability, continuity  (O/Z) 4.8, 4.9  
W10 
Greer 
related rates, the definite integral  (O/Z) 4.5, 5.1  
W10 
Greer 
the area function  (O/Z) 5.2  
W10 
Greer 
approximating sums, working with sums  (O/Z) 5.6, 5.7  
F09 
Haines 
even and odd functions  (O/Z) 1.2  no 

F09 
Haines 
graphs and domain  (O/Z) 1.3  no 

F09 
Haines 
derivative graphs  (O/Z) 1.4  no 

F09 
Haines 
the geometry of derivatives  (O/Z) 1.6  no 

F09 
Haines 
the geometry of higherorder derivatives  (O/Z) 1.7  no 

F09 
Haines 
estimating derivatives numerically  (O/Z) 1.5  no 

F09 
Haines 
limit definition of the derivative  (O/Z) 2.1  no 

F09 
Haines 
limit definition of the derivative, derivative of power functions  (O/Z) 2.2  no 

F09 
Haines 
limits and continuity  (O/Z) 2.3  no 

F09 
Haines 
derivative formulas, stationary points, tangent lines  (O/Z) 2.4  no 

F09 
Haines 
derivatives of exponentials  (O/Z) 2.6  no 

F09 
Haines 
derivative of trig functions  (O/Z) 2.7  no 

F09 
Haines 
product rule  (O/Z) 3.1  no 

F09 
Haines 
chain rule  (O/Z) 3.2  no 

F09 
Haines 
implicit differentiation  (O/Z) 3.3  no 

F09 
Haines 
inverse trig derivatives  (O/Z) 3.4  no 

F09 
Haines 
miscellaneous derivatives  (O/Z) 3.5  no 

F09 
Haines 
limits and L'Hopital's Rule  (O/Z) 4.2  no 

F09 
Haines 
optimization  (O/Z) 4.3  no 

F09 
Haines 
optimization  (O/Z) 4.3  no 

F09 
Haines 
related rates  (O/Z) 4.5  no 

F09 
Haines 
Intermediate Value Theorem, Extreme Value Theorem  (O/Z) 4.8  no 

F09 
Haines 
areas and integrals  (O/Z) 5.1  no 

F09 
Haines 
the area function  (O/Z) 5.2  no 

F09 
Haines 
approximating sums  (O/Z) 5.6  no 

F09 
Haines 
Fundamental Theorem of Calculus  (O/Z) 5.3  no 

F09 
Webster 
functions and domain  (O/Z) 1.1  no 

F09 
Webster 
concavity  (O/Z) 1.2  no 

F09 
Webster 
even and odd functions  (O/Z) 1.2  no 

F09 
Webster 
polynomials  (O/Z) 1.3  no 

F09 
Webster 
derivatives  (O/Z) 1.4  no 

F09 
Webster 
the geometry of derivatives  (O/Z) 1.6  no 

F09 
Webster 
the geometry of higherorder derivatives  (O/Z) 1.7  no 

F09 
Webster 
the geometry of derivatives  (O/Z) 1.6  no 

F09 
Webster 
the geometry of derivatives  (O/Z) 1.6  no 

F09 
Webster 
limit definition of the derivative  (O/Z) 2.1  no 

F09 
Webster 
limit definition of the derivative  (O/Z) 2.1  no 

F09 
Webster 
limits  (O/Z) 2.3  no 

F09 
Webster 
limits  (O/Z) 2.3  no 

F09 
Webster 
limits  (O/Z) 2.3  no 

F09 
Webster 
limits  (O/Z) 2.3  no 

F09 
Webster 
setting up optimization word problems  (O/Z) 2.4  no 

F09 
Webster 
setting up optimization word problems  (O/Z) 2.4  no 

F09 
Webster 
derivatives of exponentials and logs  (O/Z) 2.6  no 

F09 
Webster 
derivatives of exponentials and logs  (O/Z) 2.6  no 

F09 
Webster 
trigonometric limits  (O/Z) 2.7  no 

F09 
Webster 
quotient rule  (O/Z) 3.1  no 

F09 
Webster 
derivatives of exponentials, differential equations  (O/Z) 2.6  no 

F09 
Webster 
chain rule  (O/Z) 3.2  no 

F09 
Webster 
implicit differentiation  (O/Z) 3.3  no 

F09 
Webster 
derivatives of inverse trig functions  (O/Z) 3.4  no 

F09 
Webster 
miscellaneous derivatives  (O/Z) 3.5  no 

F09 
Webster 
limits and L'Hopital's Rule  (O/Z) 4.2  no 

F09 
Webster 
optimization  (O/Z) 4.3  no 

F09 
Webster 
optimization  (O/Z) 4.3  no 

F09 
Webster 
Newton's Method  (O/Z) 4.6  no 

F09 
Webster 
related rates  (O/Z) 4.5  no 

W09 
Moras 
functions, graphs, slope  (O/Z) 1.1, 1.2  no 

W09 
Moras 
derivatives, graphs, inflection points  (O/Z) 1.4, 1.6, 1.7  no 

W09 
Moras 
distance formula, inequalities  (O/Z) Appendix B  no 

W09 
Moras 
derivative rules, antiderivative rules, differential equations  (O/Z) 2.4, 2.5, 2.6, 2.7  no 

W09 
Salomone 
functions, graphs, numerical derivatives, graphical derivatives  (O/Z) 1.1, 1.2, 1.5, 1.6  
W09 
Salomone 
derivative rules, limits  (O/Z) 2.2, 2.3, 2.6, 2.7  
W09 
Salomone 
local extrema, inflection points, differential equations  (O/Z) 2.4, 2.5  
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  
W09 
03/27/09 
Salomone 
optimization, Intermediate Value Theorem, Mean Value Theorem  (O/Z) 4.3, 4.8, 4.9  
F08 
Balcomb 
functions, graphs  (O/Z) 1.1, 1.2, 1.3  no 

F08 
Balcomb 
rate functions, geometry of derivatives  (O/Z) 1.4, 1.6  no 

F08 
Balcomb 
estimating deriviatives, defining the derivative, power rule  (O/Z) 1.5, 2.1, 2.2  no 

F08 
Balcomb 
deriviative and antiderivative formulae  (O/Z) 2.4  no 

F08 
Balcomb 
derivatives of exponential, logarithmic and trigonometric functions, chain rule  (O/Z) 2.6, 2.7, 3.2  no 

F08 
Balcomb 
derivatives of inverse functions  (O/Z) 3.4  no 

F08 
Balcomb 
miscellaneous derivatives and antiderivatives, L'Hopital's Rule  (O/Z) 3.5, 4.2  no 

F08 
Moras 
functions, graphs  (O/Z) 1.1, 1.2  no 

F08 
Moras 
rational functions, derivatives  (O/Z) 1.3, 1.4  no 

F08 
Moras 
geometry of derivatives  (O/Z) 1.6  no 

F08 
Moras 
limits, definition of the derivative, continuity  (O/Z) 2.2, 2.3  no 

F08 
Moras 
derivatives and antiderivatives of exponential and trigonometric functions  (O/Z) 2.6, 2.7  no 

F08 
Moras 
chain rule, implicit differentiation  (O/Z) 3.2, 3.3  no 

F08 
Moras 
inverse functions, miscellaneous antiderivatives, L'Hopital's Rule  (O/Z) 3.4, 3.5, 4.2  no 

F08 
Moras 
related rates, Extreme Value Theorem  (O/Z) 4.5, 4.8  no 

F08 
Moras 
areas and integrals, the area function, Fundamental Theorem of Calculus  (O/Z) 5.1, 5.2, 5.3  no 

F08 
Salomone 
functions, graphs, polynomials, rate functions  (O/Z) 1.1, 1.2, 1.3, 1.4  
F08 
Salomone 
estimating derivatives, geometry of derivatives  (O/Z) 1.5, 1.6, 1.7  
F08 
Salomone 
limits, definition of the derivative, estimating derivatives  (O/Z) 1.5, 2.1, 2.3  
F08 
Salomone 
derivative and antiderivative rules  (O/Z) 2.4, 2.5  
F08 
Salomone 
derivatives of exponentials, logs, and trig functions  (O/Z) 2.6, 2.7  
F08 
Salomone 
product rule, quotient rule, chain rule, implicit differentiation  (O/Z) 3.1, 3.2, 3.3  
F08 
Salomone 
derivatives of inverse functions, L'Hopital's Rule  (O/Z) 3.4, 4.2  
F08 
Salomone 
optimization  (O/Z) 4.3  
F08 
Salomone 
related rates, Intermediate Value Theorem, Mean Value Theorem  (O/Z) 4.5, 4.8, 4.9  
F08 
Salomone 
areas and integrals, the area function  (O/Z) 5.1, 5.2  
F08 
Salomone 
Fundamental Theorem of Calculus, approximating sums  (O/Z) 5.3, 5.6  
W08 
Shulman 
functions, graphs, polynomials  (O/Z) 1.1, 1.2, 1.3  
W08 
Shulman 
geometry of first and second derivatives, limit definition of derivative  (O/Z) 1.6, 1.7, 2.1  
W08 
Shulman 
derivative rules for products, quotients, composites, exponentials, trig functions  (O/Z) 2.6, 2.7, 3.1, 3.2  
W08 
Shulman 
antiderivatives, differential equations  (O/Z) 2.4, 2.5  
W08 
Shulman 
limits involving infinity, L'Hopital's Rule  (O/Z) 4.2  
W08 
Shulman 
areas, integrals, area function, Fundamental Theorem  (O/Z) 5.15.3  
F07 
Greer 
functions  (O/Z) 1.1  
F07 
Greer 
graphs, exponential and power functions  (O/Z) 1.2, 1.3  
F07 
Greer 
amount functions, rate functions, geometry of derivatives  (O/Z) 1.4, 1.6  
F07 
Greer 
second derivative, estimating derivatives numerically  (O/Z) 1.5, 1.7  
F07 
Greer 
estimating derivatives numerically, defining the derivative  (O/Z) 1.7, 2.1  
F07 
Greer 
limits, antiderivatives  (O/Z) 2.3, 2.4  
F07 
Greer 
solving differential equations, the number e  (O/Z) 2.5, 2.6  
F07 
Greer 
derivatives of trig functions, product rule  (O/Z) 2.7, 3.1  
F07 
Greer 
chain rule, implicit differentiation  (O/Z) 3.2, 3.3  
F07 
Greer 
inverse functions and their derivatives, antiderivatives  (O/Z) 3.4, 3.5  
F07 
Greer 
L'Hopital's Rule, absolute value function  (O/Z) 4.2  
F07 
Greer 
related rates  (O/Z) 4.5  
F07 
Greer 
Extreme Value Theorem, Mean Value Theorem  (O/Z) 4.8, 4.9  
F07 
Greer 
integrals, area functions  (O/Z) 5.1, 5.2  
F07 
Greer 
the Fundamental Theorem, approximating sums  (O/Z) 5.3, 5.6  
F07 
Shor 
functions, graphs  (O/Z) 1.1, 1.2  
F07 
Shor 
rational and periodic functions  (O/Z) 1.3  
F07 
Shor 
derivatives, tangent lines  (O/Z) 1.4  
F07 
Shor 
geometry of first and second derivatives  (O/Z) 1.6, 1.7  
F07 
Shor 
defining the derivative, derivatives of powers  (O/Z) 2.1, 2.2  
F07 
Shor 
limits, antiderivatives  (O/Z) 2.3, 2.4  
F07 
Shor 
derivatives of exponentials  (O/Z) 2.6  
F07 
Shor 
derivatives of log and trig functions, product rule, quotient rule  (O/Z) 2.6, 2.7, 3.1  
F07 
Shor 
chain rule, implicit differentiation  (O/Z) 3.4  
F07 
Shor 
inverse functions and their derivatives  (O/Z) 3.2, 3.3  
F07 
Shor 
L'Hopital's Rule, optimization  (O/Z) 4.2, 4.3  
F07 
Shor 
related rates  (O/Z) 4.5  
F07 
Shor 
Mean Value Theorem, Intermediate Value Theorem  (O/Z) 4.8, 4.9  
F07 
Shor 
integrals, area functions  (O/Z) 5.1, 5.2  
F07 
Shor 
the Fundamental Theorem, approximating sums  (O/Z) 5.3, 5.6  
F06 
Jayawant 
derivatives and their graphs  (O/Z) 1.4, 1.6, 1.7  
F06 
Jayawant 
definition of derivative, derivatives of polynomials  (O/Z) 2.1, 2.2  
F06 
Jayawant 
derivatives of products, quotients, composites, logs, exponentials, and trig functions  (O/Z) 2.6, 2.7, 3.1, 3.2  
F06 
Jayawant 
related rates, Mean Value, Theorem, Intermediate Value Theorem, Extreme Value Theorem  (O/Z) 2.6, 2.7, 3.1, 3.2  
F06 
Shor 
functions, graphs  (O/Z) 1.1, 1.2  
F06 
Shor 
derivatives, tangent lines  (O/Z) 1.4, 1.5  
F06 
Shor 
geometry of derivatives, defining the derivative  (O/Z) 1.6, 1.7, 2.1  
F06 
Shor 
derivatives of polynomials, limits  (O/Z) 2.2, 2.3  
F06 
Shor 
derivatives of products, quotients, exponentials, logs, and trig functions  (O/Z) 2.6, 2.7, 3.1  
F06 
Shor 
chain rule, implicit differentiation, inverse functions and their derivatives  (O/Z) 3.23.4  
F06 
Shor 
L'Hopital's Rule, optimization  (O/Z) 4.2, 4.3  
F06 
Shor 
related rates, Mean Value Theorem  (O/Z) 4.5, 4.9  
F05 
Greer 
functions, graphs  (O/Z) 1.1, 1.2  
F05 
Greer 
types and properties of functions  (O/Z) 1.3  
F05 
Greer 
geometry of derivatives, higherorder derivatives  (O/Z) 1.6, 1.7  
F05 
Greer 
defining the derivative, derivatives of powers  (O/Z) 2.1, 2.2  
F05 
Greer 
limits, antiderivatives  (O/Z) 2.3, 2.4  
F05 
Greer 
differential equations, derivatives of exponentials  (O/Z) 2.5, 2.6  
F05 
Greer 
chain rule  (O/Z) 3.2  
F05 
Greer 
implicit differentiation, inverse trig functions  (O/Z) 3.3, 3.4  
F05 
Greer 
antiderivatives, slope fields  (O/Z) 3.5, 4.1  
F05 
Greer 
limits involving infinity, optimization  (O/Z) 4.2, 4.3  
F05 
Greer 
Newton's Method, optimization  (O/Z) 4.3, 4.6  
F05 
Greer 
Extreme Value Theorem, Intermediate Value Theorem  (O/Z) 4.8  
F05 
Greer 
Mean Value Theorem, areas and integrals  (O/Z) 4.9, 5.1  
F05 
Greer 
the area function, the Fundamental Theorem  (O/Z) 5.2, 5.3  
F05 
Shor 
functions, graphs, types and properties of functions  (O/Z) 1.1, 1.2, 1.3  
F05 
Shor 
amount and rate functions, geometry of derivatives  (O/Z) 2.1, 2.2  
F05 
Shor 
derivatives of powers, limits  (O/Z) 1.4, 1.6  
F05 
Shor 
differential equations, motion, antiderivatives, trig  (O/Z) 2.4, 2.5, 2.7  
F05 
Shor 
chain rule, implicit differentiation  (O/Z) 3.2, 3.3  
F05 
Shor 
inverses, complicated derivatives, differential equations  (O/Z) 3.4, 3.5, 4.1  
F05 
Shor 
slope fields, L'Hopital's Rule, limits involving infinity  (O/Z) 4.1, 4.2  
F05 
Shor 
Newton's Method, optimization  (O/Z) 4.3, 4.6  
F05 
Shor 
Taylor polynomials  (O/Z) 4.7  
F05 
Shor 
Intermediate Value Theorem, areas and integrals  (O/Z) 4.8, 5.1  
F05 
Shor 
the area function, the Fundamental Theorem  (O/Z) 5.2, 5.3  
F04 
Greer 
continuity  (HH) 1.7  
F04 
Greer 
distance graphs, limits  (HH) 2.1, 2.2  
F04 
Greer 
numerical derivatives, derivatives on graphs  (HH) 2.3, 2.4  
F04 
Greer 
interpretation of derivatives, second derivatives  (HH) 2.5, 2.6  
F04 
Greer 
differentiability, derivatives of powers  (HH) 2.7, 3.1  
F04 
Greer 
the chain rule, derivatives of trig functions  (HH) 3.4, 3.5  
F04 
Greer 
applications of the chain rule  (HH) 3.6  
F04 
Greer 
implicit differentiation, local linearization  (HH) 3.7, 3.9  
F04 
Greer 
finding maxima, minima, inflection points  (HH) 4.1  
F04 
Greer 
finding local and global extrema  (HH) 4.3  
F04 
Greer 
Riemann sums, the definite integral  (HH) 5.1, 5.2  
F04 
Greer 
interpretations of the definite integral  (HH) 5.3  
F04 
Greer 
theorems about definite integrals, graphical antiderivatives  (HH) 5.4, 6.1  
F04 
Shulman 
average and instantaneous rates of change  (HH) 2.1, 2.3  no 

F04 
Shulman 
computing and sketching derivatives  (HH) 2.3, 2.4  no 

F04 
Shulman 
second derivatives, continuity, differentiability, derivatives of power functions  (HH) 2.6, 2.7, 3.1  no 

F04 
Shulman 
the chain rule, derivatives of trig functions  (HH) 3.4, 3.5  no 

F04 
Shulman 
implicit differentiation, local linearization, L'Hopital's Rule  (HH) 3.7, 3.9, 3.10  no 

F04 
Shulman 
finding maxima, minima, inflection points  (HH) 4.1, 4.3  no 

F04 
Shulman 
Riemann sums, the definite integral, average value  (HH) 5.1, 5.2, 5.3  no 

F04 
Shulman 
definite integrals and antiderivatives  (HH) 5.3, 5.4, 6.1, 6.2  no 

F04 
Wong 
average and instantaneous rates of change  (HH) 2.1, 2.3  
F04 
Wong 
limits, the derivative function  (HH) 2.2, 2.4  
F04 
Wong 
interpretation of derivatives, second derivatives  (HH) 2.5, 2.6  
F04 
Wong 
derivatives of powers, exponentials, products  (HH) 3.1, 3.2, 3.3  
F04 
Wong 
the chain rule, derivatives of trig functions  (HH) 3.4, 3.5  
F04 
Wong 
implicit differentiation  (HH) 3.7  
F04 
Wong 
L'Hopital's Rule, finding maxima, minima, inflection points  (HH) 3.10, 4.1  
F04 
Wong 
optimization  (HH) 4.3, 4.5  
F04 
Wong 
distance, the definite integral and its interpretations  (HH) 5.15.3  
F04 
Wong 
Fundamental Theorem of Calculus, antiderivatives analytically  (HH) 5.4, 6.1, 6.2  
W04 
Coulombe 
continuity, domain and range  (HH) 1.7  
W04 
Coulombe 
average velocity  (HH) 2.1  
W04 
Coulombe 
limits  (HH) 2.2  
W04 
Coulombe 
the derivative at a point  (HH) 2.3  
W04 
Coulombe 
the derivative function  (HH) 2.4  
W04 
Coulombe 
the second derivative  (HH) 2.6  
W04 
Coulombe 
continuity, differentiability, derivatives of power functions  (HH) 2.7, 3.1  
W04 
Coulombe 
derivatives of exponential functions  (HH) 3.2  
W04 
Coulombe 
product rule, quotient rule  (HH) 3.3  
W04 
Coulombe 
derivatives of trigonometric functions  (HH) 3.5  
W04 
Coulombe 
applications of the chain rule  (HH) 3.6  
W04 
Coulombe 
implicit differentation, linear approximation  (HH) 3.7, 3.9  
W04 
Coulombe 
related rates, L'Hopital's Rule  (HH) 3.6, 3.10  
W04 
Coulombe 
critical points, local extrema, inflection points  (HH) 4.1  
W04 
Coulombe 
global extrema  (HH) 4.3  
W04 
Coulombe 
optimization  (HH) 4.5  
W04 
Coulombe 
lefthand and righthand sums  (HH) 5.1  
W04 
Coulombe 
the definite integral  (HH) 5.2  
W04 
Coulombe 
total change and average value  (HH) 5.3  
W04 
Coulombe 
Fundamental Theorem of Calculus, integral properties  (HH) 5.4  
W04 
Coulombe 
constructing antiderivatives graphically  (HH) 6.1  
W04 
Coulombe 
constructing anitderivatives analytically  (HH) 6.2  
F03 
Greer 
continuity  (HH) 1.7  
F03 
Greer 
distance graphs, limits  (HH) 2.1, 2.2  
F03 
Greer 
average and instantaneous rates of change, computing f ' algebraically  (HH) 2.3, 2.4  
F03 
Greer 
the second derivative, interpreting derivatives  (HH) 2.5, 2.6  
F03 
Greer 
the product rule and the quotient rule  (HH) 3.3  
F03 
Greer 
the chain rule, derivatives of trig functions  (HH) 3.4, 3.5  
F03 
Greer 
derivatives of inverse functions, implicit differentiation  (HH) 3.6, 3.7  
F03 
Greer 
L'Hopital's Rule, First Derivative Test for local extrema  (HH) 3.10, 4.1  
F03 
Greer 
optimization  (HH) 4.3, 4.5  
F03 
Greer 
Extreme Value Theorem, estimating area by Riemann sums  (HH) 4.7, 5.1  
F03 
Greer 
the definite integral and its interpretation  (HH) 5.2, 5.3  
F03 
Greer 
the Fundamental Theorem, finding antiderivatives  (HH) 5.4, 6.1, 6.2  
F03 
Greer 
differential equations, the second Fundamental Theorem  (HH) 6.3, 6.4  
F03 
Haines 
average rates of change  (HH) 2.1  no 

F03 
Haines 
evaluating limits  (HH) 2.2  no 

F03 
Haines 
evaluating limits  (HH) 2.2  no 

F03 
Haines 
numerical estimation of derivatives  (HH) 2.3  no 

F03 
Haines 
numerical estimation of derivatives  (HH) 2.3  no 

F03 
Haines 
numerical estimation of derivatives  (HH) 2.3  no 

F03 
Haines 
practical interpretation of the derivative  (HH) 2.5  no 

F03 
Haines 
increasing/decreasing, concavity in graphs  (HH) 2.6  no 

F03 
Haines 
differentiability and continuity  (HH) 2.7  no 

F03 
Haines 
the power rule for derivatives  (HH) 3.1  no 

F03 
Haines 
the power rule for derivatives  (HH) 3.1  no 

F03 
Haines 
derivatives of power functions and exponential functions  (HH) 3.1, 3.2  no 

F03 
Haines 
product rule, quotient rule  (HH) 3.3  no 

F03 
Haines 
chain rule  (HH) 3.4  no 

F03 
Haines 
derivatives of trig functions (and chain rule)  (HH) 3.5  no 

F03 
Haines 
derivatives of logs and inverse trig functions (and chain rule)  (HH) 3.6  no 

F03 
Haines 
implicit differentiation  (HH) 3.7  no 

F03 
Haines 
parametric equations  (HH) 3.8  no 

F03 
Haines 
local linearization  (HH) 3.9  no 

F03 
Haines 
L'Hopital's Rule  (HH) 3.10  no 

F03 
Haines 
critical points, local maxima and local minima  (HH) 4.1  no 

F03 
Haines 
critical points, local maxima and local minima  (HH) 4.1  no 

F03 
Haines 
optimization  (HH) 4.5  no 

F03 
Haines 
hyperbolic functions  (HH) 4.6  no 

F03 
Haines 
continuity and differentiability  (HH) 4.7  no 

F03 
Haines 
estimating distance using Riemann sums  (HH) 5.1  no 

F03 
Haines 
numerical approximation of definite integrals  (HH) 5.2  no 

F03 
Haines 
interpretations of the definite integral  (HH) 5.3  no 

F03 
Haines 
theorems about the definite integral  (HH) 5.4  no 

F03 
Haines 
constructing antiderivatives numerically  (HH) 6.1  no 

F03 
Haines 
constructing antiderivatives numerically  (HH) 6.1  no 

F03 
Haines 
constructing antiderivatives analytically  (HH) 6.2  no 

F03 
Haines 
differential equations  (HH) 6.3  no 

F03 
Haines 
differential equations  (HH) 6.3  no 

F03 
Haines 
the second Fundamental Theorem of Calculus  (HH) 6.4  no 

F03 
Haines 
the second Fundamental Theorem of Calculus  (HH) 6.4  no 

F02 
Johnson 
evaluating limits  (HH) 2.2  
F02 
Johnson 
definition of derivative, sketching derivative graphs  (HH) 2.3, 2.4  
F02 
Johnson 
definition of derivative, sketching derivative graphs  (HH) 2.3, 2.4  
F02 
Johnson 
continuity and differentiability, power rule  (HH) 2.7, 3.1  
F02 
Johnson 
continuity and differentiability, power rule  (HH) 2.7, 3.1  
F02 
Johnson 
derivatives of powers, exponentials, products, quotients  (HH) 3.2, 3.3  
F02 
Johnson 
derivatives of powers, exponentials, products, quotients  (HH) 3.2, 3.3  
F02 
Johnson 
Chain Rule, derivatives of trig functions, logs  (HH) 3.4, 3.5, 3.6  
F02 
Johnson 
Chain Rule, derivatives of trig functions, logs  (HH) 3.4, 3.5, 3.6  
F02 
Johnson 
L'Hopital's Rule, implicit differentiation, parametric equations  (HH) 3.7, 3.8, 3.10  
F02 
Johnson 
indefinite integrals  (HH) 6.2  
F02 
Johnson 
indefinite integrals  (HH) 6.2  
W02 
Towne 
linear, exponential, trigonometric, and logarithmic functions  (HH) 1.1, 1.2, 1.3, 1.4, 1.5  
W02 
Towne 
linear, exponential, trigonometric, and logarithmic functions  (HH) 1.1, 1.2, 1.3, 1.4, 1.5  
W02 
Towne 
definition of derivative, reading derivative graphs  (HH) 2.1, 2.3, 2.4  
W02 
Towne 
definition of derivative, reading derivative graphs  (HH) 2.1, 2.3, 2.4  
W02 
Towne 
sketching and interpreting derivatives, second derivatives  (HH) 2.4, 2.5, 2.6  
W02 
Towne 
sketching and interpreting derivatives, second derivatives  (HH) 2.4, 2.5, 2.6  
W02 
Towne 
rules of differentiation, increasing versus decreasing, concavity  (HH) 3.1, 3.2, 3.3  
W02 
Towne 
rules of differentiation, increasing versus decreasing, concavity  (HH) 3.1, 3.2, 3.3  
W02 
Towne 
rules of differentiation, related rates  (HH) 3.4, 3.5, 3.6  
W02 
Towne 
rules of differentiation, related rates  (HH) 3.4, 3.5, 3.6  
W02 
Towne 
evaluating limits, local linearization, maxima and minima  (HH) 3.9, 3.10, 4,1  
W02 
Towne 
evaluating limits, local linearization, maxima and minima  (HH) 3.9, 3.10, 4,1  
W02 
Towne 
families of curves, optimization  (HH) 4.2, 4.3, 4.5  
W02 
Towne 
families of curves, optimization  (HH) 4.2, 4.3, 4.5  
W02 
Towne 
Riemann sums, evaluating and using integrals  (HH) 5.1, 5.2, 5.3, 6.1, 6.2  
W02 
Towne 
Riemann sums, evaluating and using integrals  (HH) 5.1, 5.2, 5.3, 6.1, 6.2 