By Patrick Jones

ISBN-10: 1118496701

ISBN-13: 9781118496701

ISBN-10: 1118496736

ISBN-13: 9781118496732

Perform makes perfect-and is helping deepen your knowing of calculus 1001 Calculus perform difficulties For Dummies takes you past the guideline and tips provided in Calculus For Dummies, providing you with 1001 possibilities to perform fixing difficulties from the main subject matters on your calculus path. Plus, an internet part provide you with a suite of calculus difficulties awarded in multiple-choice layout to extra assist you attempt your abilities as you pass. delivers an opportunity to perform and make stronger the talents you study on your calculus path is helping you refine your figuring out of calculus perform issues of solution reasons that element each step of each challenge The perform difficulties in 1001 Calculus perform difficulties For Dummies variety in troublesome areas and elegance, giving you the perform assist you have to rating excessive at examination time.

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**Additional resources for 1,001 Calculus Practice Problems for Dummies**

**Sample text**

Basic Trigonometry 103–104 Evaluate , , and for the given right triangle. Remember to rationalize denominators that contain radicals. 103. 104. 105–108 Evaluate the trig function. Remember to rationalize denominators that contain radicals. 105. Given , where , find . 106. Given , where , find . 107. Given , where and , find . 108. Given , where , find . Converting Degree Measure to Radian Measure 109–112 Convert the given degree measure to radian measure. 109. 135 ° 110. –280° 111. 36 ° 112. –315° Converting Radian Measure to Degree Measure 113–116 Convert the given radian measure to degree measure.

F (x) = 2x3 – 24x + 1 457. , x ≥ – 3 458. f (x) = cos2 x – sin x on [0, 2π] 459. f (x) = 2 cos x – cos 2x on 0 ≤ x ≤ 2π 460. f (x) = 4 ln x – 2x2 Using the First Derivative Test to Find Local Maxima and Minima 461–465 Use the first derivative to find any local maxima and any local minima. 461. f (x) = 2x3 – 3x2 – 12x 462. 463. f (x) = 6x2/3 – x 464. f (x) = 2 sin x – sin 2x on [0, 2π] 465. f (x) = x + 2 cos x on [–2π, 2π] Determining Concavity 466–470 Find the intervals where the given function is concave up and concave down, if any.

27. f (x) = 3x5 + 7 28. 29. The Domain and Range of a Function and Its Inverse 30–32 Solve the given question related to a function and its inverse. 30. The set of points {(0, 1), (3, 4), (5, –6)} is on the graph of f (x), which is a one-to-one function. Which points belong to the graph of f −1(x)? 31. f (x) is a one-to-one function with domain [–2, 4) and range (–1, 2). What are the domain and range of f −1(x)? 32. Suppose that f (x) is a one-to-one function. What is an expression for the inverse of g(x) = f (x + c)?

### 1,001 Calculus Practice Problems for Dummies by Patrick Jones

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