By James Stewart

4th edition

Stewart's CALCULUS: innovations AND CONTEXTS, FOURTH version bargains a streamlined method of educating calculus, targeting significant suggestions and aiding people with unique definitions, sufferer motives, and thoroughly graded difficulties. CALCULUS: options AND CONTEXTS is extremely appeared simply because this article deals a stability of thought and conceptual paintings to meet extra innovative courses in addition to those who find themselves more well-off educating in a extra conventional model. every one identify is only one part in a accomplished calculus path software that conscientiously integrates and coordinates print, media, and know-how items for profitable instructing and studying.

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

**Example text**

Zeno’s second paradox concerns a race between the Greek hero Achilles and a tortoise that has been given a head start. Zeno argued, as follows, that Achilles could never pass the tortoise: Suppose that Achilles starts at position a 1 and the tortoise starts at position t1 . ) When Achilles reaches the point a 2 t1, the tortoise is farther ahead at position t2. When Achilles reaches a 3 t2 , the tortoise is at t3 . This process continues indefinitely and so it appears that the tortoise will always be ahead!

F ͑x͒ 4 ϩ 3x Ϫ x 2, 26. f ͑x͒ x 3, 27. f ͑x͒ 1 , x given curve. 47. The line segment joining the points ͑1, Ϫ3͒ and ͑5, 7͒ 48. The line segment joining the points ͑Ϫ5, 10͒ and ͑7, Ϫ10͒ 49. 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.

A) f ͑x͒ 2x Ϫ 1 (b) t͑x͒ x 2 SOLUTION y=2x-1 0 -1 x 1 2 FIGURE 7 y (2, 4) y=≈ (_1, 1) (a) The equation of the graph is y 2x Ϫ 1, and we recognize this as being the equation of a line with slope 2 and y-intercept Ϫ1. (Recall the slope-intercept form of the equation of a line: y mx ϩ b. ) This enables us to sketch a portion of the graph of f in Figure 7. The expression 2x Ϫ 1 is defined for all real numbers, so the domain of f is the set of all real numbers, which we denote by ޒ. The graph shows that the range is also ޒ.