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Set up but do not solve this problem. Draw the shape, label the changing picture with variables and constants, label the snapshot instant picture with constants. Find an equations that relates the variables in the changing picture. A balloon is at a height of 30 meters, and is rising at the constant rate of 5 m/sec. A bicyclist passes beneath it, traveling in a straight line at the constant speed of 10 m/sec. How fast is the distance between the bicyclist and the balloon increasing 2 seconds later?

Set up but do not solve this problem. Draw the shape, label the changing picture with variables and constants, label the snapshot instant picture with constants. Find an equations that relates the variables in the changing picture. A balloon is at a height of 30 meters, and is rising at the constant rate of 5 m/sec. A bicyclist passes beneath it, traveling in a straight line at the constant speed of 10 m/sec. How fast is the distance between the bicyclist and the balloon increasing 2 seconds later?

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Set up but do not solve this problem. Draw the shape, label the changing picture with variables and constants, label the snapshot instant picture with constants. Find an equations that relates the variables in the changing picture. A balloon is at a height of 30 meters, and is rising at the constant rate of 5 m/sec. A bicyclist passes beneath it, traveling in a straight line at the constant speed of 10 m/sec. How fast is the distance between the bicyclist and the balloon increasing 2 seconds later?
Transcribed Image Text:Set up but do not solve this problem. Draw the shape, label the changing picture with variables and constants, label the snapshot instant picture with constants. Find an equations that relates the variables in the changing picture. A balloon is at a height of 30 meters, and is rising at the constant rate of 5 m/sec. A bicyclist passes beneath it, traveling in a straight line at the constant speed of 10 m/sec. How fast is the distance between the bicyclist and the balloon increasing 2 seconds later?
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