By James Stewart

4th edition

Stewart's CALCULUS: options AND CONTEXTS, FOURTH version bargains a streamlined method of instructing calculus, concentrating on significant recommendations and aiding people with exact definitions, sufferer motives, and thoroughly graded difficulties. CALCULUS: techniques AND CONTEXTS is extremely looked simply because this article bargains a stability of concept and conceptual paintings to fulfill extra revolutionary courses in addition to people who are more well-off educating in a extra conventional type. every one identify is only one part in a finished calculus direction application that rigorously integrates and coordinates print, media, and expertise items for profitable instructing and studying.

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**Additional info for Calculus: Concepts and Contexts (4th Edition) (Stewart's Calculus Series)**

**Sample text**

The bottom half of the parabola x ϩ ͑ y Ϫ 1͒2 0 50. The top half of the circle x 2 ϩ ͑ y Ϫ 2͒ 2 4 f ͑3 ϩ h͒ Ϫ f ͑3͒ h 51. 52. y y f ͑a ϩ h͒ Ϫ f ͑a͒ h f ͑x͒ Ϫ f ͑a͒ xϪa xϩ3 28. f ͑x͒ , xϩ1 xϩ4 x2 Ϫ 9 3 31. f ͑t͒ s 2t Ϫ 1 1 1 0 f ͑x͒ Ϫ f ͑1͒ xϪ1 1 x 0 1 53–57 Find a formula for the described function and state its domain. 29–33 Find the domain of the function. 29. f ͑x͒ 47–52 Find an expression for the function whose graph is the 30. f ͑x͒ 2x 3 Ϫ 5 x ϩxϪ6 2 32. t͑t͒ s3 Ϫ t Ϫ s2 ϩ t 53.

How can we fit curves together to design shapes to represent letters on a laser printer? ) Where should an infielder position himself to catch a baseball thrown by an outfielder and relay it to home plate? ) Does a ball thrown upward take longer to reach its maximum height or to fall back to its original height? ) How can we explain the fact that planets and satellites move in elliptical orbits? ) How can we distribute water flow among turbines at a hydroelectric station so as to maximize the total energy production?

X Խ Ͻ 4 and Խ y Խ Ͻ 2 (a) Ϫ1 ഛ y ഛ 3 (b) (c) y Ͻ 1 Ϫ x (d) y ജ x 2 Ϫ 1 (e) x 2 ϩ y 2 Ͻ 4 (f) 9x 2 ϩ 16y 2 144 1 2 Answers to Diagnostic Test B: Analytic Geometry 1. (a) y Ϫ3x ϩ 1 (c) x 2 (b) y Ϫ5 1 (d) y 2 x Ϫ 6 5. (a) (b) y (c) y y 3 1 2 2. ͑x ϩ 1͒2 ϩ ͑ y Ϫ 4͒2 52 1 y=1- 2 x 0 3. Center ͑3, Ϫ5͒, radius 5 x _1 _4 0 4x 0 2 x _2 4. (a) Ϫ 3 4 (b) (c) (d) (e) (f) 4x ϩ 3y ϩ 16 0; x-intercept Ϫ4, y-intercept Ϫ 163 ͑Ϫ1, Ϫ4͒ 20 3x Ϫ 4y 13 ͑x ϩ 1͒2 ϩ ͑ y ϩ 4͒2 100 (d) (e) y (f) y 2 ≈+¥=4 y 3 0 _1 1 x y=≈-1 If you have had difficulty with these problems, you may wish to consult the review of analytic geometry in Appendix B.