Calculus practice problems and solutions

    • [DOC File]Optimization Problems (Calculus Fun)

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      Optimization Problems (Calculus Fun) Many application problems in calculus involve functions for which you want to find maximum or minimum values. The restrictions stated or implied for such functions will determine the domain from which you must work. The function, together with its domain, will suggest which technique is appropriate to use in ...

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    • [DOC File]MATH 140: Calculus – D

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      Don’t be discouraged when you find problems whose solutions do not pop out instantly. Remember that learning takes effort; calculus cannot effectively be learned by osmosis or just by listening to others. TEXT: Math 140 comprises Chapters 2-5 of the calculus book by Robert Ellis and Denny Gulick (any 6th edition 2003 or later).

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    • [DOCX File]Calculus I

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      Per 2: B: Block 4: 12:28-1:38 Per 2: A: Block 5: 1:44 - 2:54ACE AP Calculus – AB. Period 2: Semester 2. Assignment Guide

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    • [DOC File]Introduction to Calculus Practice Final

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      Do a few odd number problems from CH 1 regarding limits to prepare. Note to student: I will have solutions for the problems on this study guide by Monday morning. Check back to check your answers and make corrections. On Tuesday I will answer any final questions, and have a few problems ready to help you rehearse for the final.

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    • [DOC File]Indefinite Integrals Calculus

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      In problems #1–4, sketch the graph of the function f(x) in the interval [a, b]. Then use the Fundamental Theorem of Calculus to find the area of the region bounded by the graph and the x-axis. (Hint: Examine the graph of the function and divide the interval accordingly.) In problems #5–7 use antiderivatives to compute the definite integral.

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    • [DOC File]Calculus 1401: Exam 2

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      Calculus 1501: Practice Exam 1. 1. State the following definitions or theorems: a) Definition of a function f(x) having a limit L. b) Definition of a function f(x) being continuous at x = c. c) Definition of the derivative f’(x) of a function f(x) d) The “Squeezing Theorem” e) The “Intermediate Value Theorem”

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