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
W14
Buell
functions and graphs (O/Z) 1.1, 1.2, 1.3
W14
Buell
rate functions, geometry of derivatives and of higher-order 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 higher-order 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 piecewise-defined 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 higher-order 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 higher-order 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 higher-order 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 higher-order 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 higher-order derivatives (O/Z) 1.6, 1.7
F11
Coulombe
geometry of derivatives and higher-order 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 higher-order 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 higher-order 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 higher-order 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 higher-order 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 higher-order 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 higher-order 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 higher-order 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) 5.1-5.3
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) 3.2-3.4
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, higher-order 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 (H-H) 1.7
F04
Greer
distance graphs, limits (H-H) 2.1, 2.2
F04
Greer
numerical derivatives, derivatives on graphs (H-H) 2.3, 2.4
F04
Greer
interpretation of derivatives, second derivatives (H-H) 2.5, 2.6
F04
Greer
differentiability, derivatives of powers (H-H) 2.7, 3.1
F04
Greer
the chain rule, derivatives of trig functions (H-H) 3.4, 3.5
F04
Greer
applications of the chain rule (H-H) 3.6
F04
Greer
implicit differentiation, local linearization (H-H) 3.7, 3.9
F04
Greer
finding maxima, minima, inflection points (H-H) 4.1
F04
Greer
finding local and global extrema (H-H) 4.3
F04
Greer
Riemann sums, the definite integral (H-H) 5.1, 5.2
F04
Greer
interpretations of the definite integral (H-H) 5.3
F04
Greer
theorems about definite integrals, graphical antiderivatives (H-H) 5.4, 6.1
F04
Shulman
average and instantaneous rates of change (H-H) 2.1, 2.3
no
F04
Shulman
computing and sketching derivatives (H-H) 2.3, 2.4
no
F04
Shulman
second derivatives, continuity, differentiability, derivatives of power functions (H-H) 2.6, 2.7, 3.1
no
F04
Shulman
the chain rule, derivatives of trig functions (H-H) 3.4, 3.5
no
F04
Shulman
implicit differentiation, local linearization, L'Hopital's Rule (H-H) 3.7, 3.9, 3.10
no
F04
Shulman
finding maxima, minima, inflection points (H-H) 4.1, 4.3
no
F04
Shulman
Riemann sums, the definite integral, average value (H-H) 5.1, 5.2, 5.3
no
F04
Shulman
definite integrals and antiderivatives (H-H) 5.3, 5.4, 6.1, 6.2
no
F04
Wong
average and instantaneous rates of change (H-H) 2.1, 2.3
F04
Wong
limits, the derivative function (H-H) 2.2, 2.4
F04
Wong
interpretation of derivatives, second derivatives (H-H) 2.5, 2.6
F04
Wong
derivatives of powers, exponentials, products (H-H) 3.1, 3.2, 3.3
F04
Wong
the chain rule, derivatives of trig functions (H-H) 3.4, 3.5
F04
Wong
implicit differentiation (H-H) 3.7
F04
Wong
L'Hopital's Rule, finding maxima, minima, inflection points (H-H) 3.10, 4.1
F04
Wong
optimization (H-H) 4.3, 4.5
F04
Wong
distance, the definite integral and its interpretations (H-H) 5.1-5.3
F04
Wong
Fundamental Theorem of Calculus, antiderivatives analytically (H-H) 5.4, 6.1, 6.2
W04
Coulombe
continuity, domain and range (H-H) 1.7
W04
Coulombe
average velocity (H-H) 2.1
W04
Coulombe
limits (H-H) 2.2
W04
Coulombe
the derivative at a point (H-H) 2.3
W04
Coulombe
the derivative function (H-H) 2.4
W04
Coulombe
the second derivative (H-H) 2.6
W04
Coulombe
continuity, differentiability, derivatives of power functions (H-H) 2.7, 3.1
W04
Coulombe
derivatives of exponential functions (H-H) 3.2
W04
Coulombe
product rule, quotient rule (H-H) 3.3
W04
Coulombe
derivatives of trigonometric functions (H-H) 3.5
W04
Coulombe
applications of the chain rule (H-H) 3.6
W04
Coulombe
implicit differentation, linear approximation (H-H) 3.7, 3.9
W04
Coulombe
related rates, L'Hopital's Rule (H-H) 3.6, 3.10
W04
Coulombe
critical points, local extrema, inflection points (H-H) 4.1
W04
Coulombe
global extrema (H-H) 4.3
W04
Coulombe
optimization (H-H) 4.5
W04
Coulombe
left-hand and right-hand sums (H-H) 5.1
W04
Coulombe
the definite integral (H-H) 5.2
W04
Coulombe
total change and average value (H-H) 5.3
W04
Coulombe
Fundamental Theorem of Calculus, integral properties (H-H) 5.4
W04
Coulombe
constructing antiderivatives graphically (H-H) 6.1
W04
Coulombe
constructing anitderivatives analytically (H-H) 6.2
F03
Greer
continuity (H-H) 1.7
F03
Greer
distance graphs, limits (H-H) 2.1, 2.2
F03
Greer
average and instantaneous rates of change, computing f ' algebraically (H-H) 2.3, 2.4
F03
Greer
the second derivative, interpreting derivatives (H-H) 2.5, 2.6
F03
Greer
the product rule and the quotient rule (H-H) 3.3
F03
Greer
the chain rule, derivatives of trig functions (H-H) 3.4, 3.5
F03
Greer
derivatives of inverse functions, implicit differentiation (H-H) 3.6, 3.7
F03
Greer
L'Hopital's Rule, First Derivative Test for local extrema (H-H) 3.10, 4.1
F03
Greer
optimization (H-H) 4.3, 4.5
F03
Greer
Extreme Value Theorem, estimating area by Riemann sums (H-H) 4.7, 5.1
F03
Greer
the definite integral and its interpretation (H-H) 5.2, 5.3
F03
Greer
the Fundamental Theorem, finding antiderivatives (H-H) 5.4, 6.1, 6.2
F03
Greer
differential equations, the second Fundamental Theorem (H-H) 6.3, 6.4
F03
Haines
average rates of change (H-H) 2.1
no
F03
Haines
evaluating limits (H-H) 2.2
no
F03
Haines
evaluating limits (H-H) 2.2
no
F03
Haines
numerical estimation of derivatives (H-H) 2.3
no
F03
Haines
numerical estimation of derivatives (H-H) 2.3
no
F03
Haines
numerical estimation of derivatives (H-H) 2.3
no
F03
Haines
practical interpretation of the derivative (H-H) 2.5
no
F03
Haines
increasing/decreasing, concavity in graphs (H-H) 2.6
no
F03
Haines
differentiability and continuity (H-H) 2.7
no
F03
Haines
the power rule for derivatives (H-H) 3.1
no
F03
Haines
the power rule for derivatives (H-H) 3.1
no
F03
Haines
derivatives of power functions and exponential functions (H-H) 3.1, 3.2
no
F03
Haines
product rule, quotient rule (H-H) 3.3
no
F03
Haines
chain rule (H-H) 3.4
no
F03
Haines
derivatives of trig functions (and chain rule) (H-H) 3.5
no
F03
Haines
derivatives of logs and inverse trig functions (and chain rule) (H-H) 3.6
no
F03
Haines
implicit differentiation (H-H) 3.7
no
F03
Haines
parametric equations (H-H) 3.8
no
F03
Haines
local linearization (H-H) 3.9
no
F03
Haines
L'Hopital's Rule (H-H) 3.10
no
F03
Haines
critical points, local maxima and local minima (H-H) 4.1
no
F03
Haines
critical points, local maxima and local minima (H-H) 4.1
no
F03
Haines
optimization (H-H) 4.5
no
F03
Haines
hyperbolic functions (H-H) 4.6
no
F03
Haines
continuity and differentiability (H-H) 4.7
no
F03
Haines
estimating distance using Riemann sums (H-H) 5.1
no
F03
Haines
numerical approximation of definite integrals (H-H) 5.2
no
F03
Haines
interpretations of the definite integral (H-H) 5.3
no
F03
Haines
theorems about the definite integral (H-H) 5.4
no
F03
Haines
constructing antiderivatives numerically (H-H) 6.1
no
F03
Haines
constructing antiderivatives numerically (H-H) 6.1
no
F03
Haines
constructing antiderivatives analytically (H-H) 6.2
no
F03
Haines
differential equations (H-H) 6.3
no
F03
Haines
differential equations (H-H) 6.3
no
F03
Haines
the second Fundamental Theorem of Calculus (H-H) 6.4
no
F03
Haines
the second Fundamental Theorem of Calculus (H-H) 6.4
no
F02
Johnson
evaluating limits (H-H) 2.2
F02
Johnson
definition of derivative, sketching derivative graphs (H-H) 2.3, 2.4
F02
Johnson
definition of derivative, sketching derivative graphs (H-H) 2.3, 2.4
F02
Johnson
continuity and differentiability, power rule (H-H) 2.7, 3.1
F02
Johnson
continuity and differentiability, power rule (H-H) 2.7, 3.1
F02
Johnson
derivatives of powers, exponentials, products, quotients (H-H) 3.2, 3.3
F02
Johnson
derivatives of powers, exponentials, products, quotients (H-H) 3.2, 3.3
F02
Johnson
Chain Rule, derivatives of trig functions, logs (H-H) 3.4, 3.5, 3.6
F02
Johnson
Chain Rule, derivatives of trig functions, logs (H-H) 3.4, 3.5, 3.6
F02
Johnson
L'Hopital's Rule, implicit differentiation, parametric equations (H-H) 3.7, 3.8, 3.10
F02
Johnson
indefinite integrals (H-H) 6.2
F02
Johnson
indefinite integrals (H-H) 6.2
W02
Towne
linear, exponential, trigonometric, and logarithmic functions (H-H) 1.1, 1.2, 1.3, 1.4, 1.5
W02
Towne
linear, exponential, trigonometric, and logarithmic functions (H-H) 1.1, 1.2, 1.3, 1.4, 1.5
W02
Towne
definition of derivative, reading derivative graphs (H-H) 2.1, 2.3, 2.4
W02
Towne
definition of derivative, reading derivative graphs (H-H) 2.1, 2.3, 2.4
W02
Towne
sketching and interpreting derivatives, second derivatives (H-H) 2.4, 2.5, 2.6
W02
Towne
sketching and interpreting derivatives, second derivatives (H-H) 2.4, 2.5, 2.6
W02
Towne
rules of differentiation, increasing versus decreasing, concavity (H-H) 3.1, 3.2, 3.3
W02
Towne
rules of differentiation, increasing versus decreasing, concavity (H-H) 3.1, 3.2, 3.3
W02
Towne
rules of differentiation, related rates (H-H) 3.4, 3.5, 3.6
W02
Towne
rules of differentiation, related rates (H-H) 3.4, 3.5, 3.6
W02
Towne
evaluating limits, local linearization, maxima and minima (H-H) 3.9, 3.10, 4,1
W02
Towne
evaluating limits, local linearization, maxima and minima (H-H) 3.9, 3.10, 4,1
W02
Towne
families of curves, optimization (H-H) 4.2, 4.3, 4.5
W02
Towne
families of curves, optimization (H-H) 4.2, 4.3, 4.5
W02
Towne
Riemann sums, evaluating and using integrals (H-H) 5.1, 5.2, 5.3, 6.1, 6.2
W02
Towne
Riemann sums, evaluating and using integrals (H-H) 5.1, 5.2, 5.3, 6.1, 6.2