A hot air balloon is at 400 feet above sea level and begins rising at a rate of 105 feet per minute. You are going to be asked a question about time and elevations, so graph this relationship: the balloon elevation (call it y) as a function of time (call it x). Your graph will show the differing elevation of the balloon as time passes. A second balloon at 1500 feet above sea level begins descending at a rate of 163 feet per minute. Graph this relationship; the balloon elevation as a function of time. 1)At some point, the two balloons will pass each other. When they do, their elevation will be_________________________ 2)How many minutes before they pass?
A hot air balloon is at 400 feet above sea level and begins rising at a rate of 105 feet per minute. You are going to be asked a question about time and elevations, so graph this relationship: the balloon elevation (call it y) as a function of time (call it x). Your graph will show the differing elevation of the balloon as time passes. A second balloon at 1500 feet above sea level begins descending at a rate of 163 feet per minute. Graph this relationship; the balloon elevation as a function of time. 1)At some point, the two balloons will pass each other. When they do, their elevation will be_________________________ 2)How many minutes before they pass?
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter4: Equations Of Linear Functions
Section: Chapter Questions
Problem 40SGR
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A hot air balloon is at 400 feet above sea level and begins rising at a rate of 105 feet per minute. You are going to be asked a question about time and elevations, so graph this relationship: the balloon elevation (call it y) as a function of time (call it x). Your graph will show the differing elevation of the balloon as time passes.
A second balloon at 1500 feet above sea level begins descending at a rate of 163 feet per minute. Graph this relationship; the balloon elevation as a function of time.
1)At some point, the two balloons will pass each other. When they do, their elevation will be_________________________
2)How many minutes before they pass?
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