In this calculus worksheet, 11th graders calculate the average value of a function. They find the line tangent to a curve and graph the equation. There are 15 questions.

In this review for Calculus BC exam worksheet, students solve sixteen various multiple choice problems.  These problems are designed as review and preparation for the AP Calculus Exam.

In this functions worksheet, students calculate the average value, continuity, and the radius of convergence. There are 17 multiple choice questions.

In this calculus worksheet, 12th graders calculate the line tangent to a curve and find the average value of a function. There are 12 questions.

In this calculus instructional activity, students determine the intervals in which a given relation is concave up. They determine the inflection points of a given formula. Students use the second derivative test to classify the relative...

In this calculus worksheet, students assess their understanding and knowledge of limits, derivatives, differential equations, and other calculus topics.  The one page worksheet contains twenty-eight multiple choice questions. ...

In this calculus worksheet, students identify the point of increase and decrease on a graph. They analyze the curve of a graph using the derivative. There are 10 open questions about derivatives.

Students make mathematical argument using the concept of Limit. In this algebra lesson, student calculate the instantaneous rate of change from the linear graph. They use a TI-calculator to create a visual of the graphs.

In this math worksheet, high schoolers work to complete the review for a final part of an Algebra II class. The sheet has review problems.

In this A.P. Calculus exam practice test, students answer 28 multiple choice questions. Questions cover a wide variety of topics. Students tell the position of a particle moving along a horizontal line. They identify the solution to a...

In this AP Calculus AB Exam worksheet, students answer sixteen multiple choice questions in preparation for the AP Exam.  These questions include many topics covered on the exam.

Students use the graph of the derivative to approximate the slope, relative minimum, concavity, and inflection points. The exercise is available in PDF format.

This application of derivatives introduces students to an interesting property of cubics and a method of proving that property using the TI-89 scripts. They then use the CAS of their TI-89 to generalize upon specific results.

An excellent tutorial explaining concavity and the second derivative test, including a labeled diagram, examples, and links to a quiz.

[Free Registration/Login may be required to access all resource tools.] This resource gives a step by step account of how to apply knowledge from First and Second Derivative Tests to sketch graphs of functions. The following table...

This detailed site provides five web pages devoted to the various applications of derivatives. Content includes several examples and learning exercises.

This activity introduces students to an interesting property of fourth degree polynomials and a method of proving that property using the TI-89 scripts. They then use the CAS of their TI-89 to generalize upon specific results.

Learn about the graphing of functions through useage of the first and second derivatives.

Description and examples of points of inflection.

In Spanish. In this interactive unit learn how to calculate intervals of growth and decay, maximum and minimum value of a function, the intervals of concavity and convexity and the turning points of a function.

Sketches of functions are drawn by determing important points: x- and y-intercepts, local maxima and minima, and point of inflection. The general shapes of specific functions are illustrated to help identify characteristics of each type...