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# Bungee Problem: Lee Per attaches himself to a strong bungee cord and jumps off a bridge ISBN: 9781559536547 285

## Solution for problem r1 Chapter 1-6

Calculus: Concepts and Applications | 2nd Edition

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Problem r1

Bungee Problem: Lee Per attaches himself to a strong bungee cord and jumps off a bridge. At time t = 3 s, the cord first becomes taut. From that time on, Lees distance, d, in feet, from the river below the bridge is given by the equation d = 90 80 sin [1.2 (t 3)] a. How far is Lee from the water when t = 4? b. Find the average rate of change of d with respect to t for the interval t = 3.9 to t = 4, and for the interval t = 4 to t = 4.1. Approximately what is the instantaneous rate of change at t = 4? Is Lee going up or going down at time t = 4? Explain. c. Estimate the instantaneous rate of change of d with respect to t when t = 5. d. Is Lee going up or down when t = 5? How fast is he going? e. Which concept of calculus is the instantaneous rate of change?

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Lecture 22 Monday, October 12, 201512:04 PM PHCL 2600 Page 1 PHCL 2600 Page 2 PHCL 2600 Page 3 PHCL 2600 Page 4 PHCL 2600 Page 5 PHCL 2600 Page 6 Lecture 23 Tuesday, October 13,...

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##### ISBN: 9781559536547

Since the solution to r1 from 1-6 chapter was answered, more than 737 students have viewed the full step-by-step answer. This full solution covers the following key subjects: . This expansive textbook survival guide covers 99 chapters, and 2869 solutions. The full step-by-step solution to problem: r1 from chapter: 1-6 was answered by , our top Calculus solution expert on 01/25/18, 04:36PM. The answer to “Bungee Problem: Lee Per attaches himself to a strong bungee cord and jumps off a bridge. At time t = 3 s, the cord first becomes taut. From that time on, Lees distance, d, in feet, from the river below the bridge is given by the equation d = 90 80 sin [1.2 (t 3)] a. How far is Lee from the water when t = 4? b. Find the average rate of change of d with respect to t for the interval t = 3.9 to t = 4, and for the interval t = 4 to t = 4.1. Approximately what is the instantaneous rate of change at t = 4? Is Lee going up or going down at time t = 4? Explain. c. Estimate the instantaneous rate of change of d with respect to t when t = 5. d. Is Lee going up or down when t = 5? How fast is he going? e. Which concept of calculus is the instantaneous rate of change?” is broken down into a number of easy to follow steps, and 170 words. Calculus: Concepts and Applications was written by and is associated to the ISBN: 9781559536547. This textbook survival guide was created for the textbook: Calculus: Concepts and Applications, edition: 2.

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