Consumer Awareness An automobile gets 28 miles per gallon at speeds up to and including 50 miles per hour. At speeds greater than 50 miles per hour, the number of miles per gallon drops at the rate of 12% for each 10 miles per hour. If s is the speed (in miles per hour) and y is the number of miles per gallon, then y = 28 e 0.6 − 0.012 s , s > 50 . Use this information and a spreadsheet to create a table showing the miles per gallon for s = 50 , 55 , 60 , 65 , and 70 . What can you conclude?
Consumer Awareness An automobile gets 28 miles per gallon at speeds up to and including 50 miles per hour. At speeds greater than 50 miles per hour, the number of miles per gallon drops at the rate of 12% for each 10 miles per hour. If s is the speed (in miles per hour) and y is the number of miles per gallon, then y = 28 e 0.6 − 0.012 s , s > 50 . Use this information and a spreadsheet to create a table showing the miles per gallon for s = 50 , 55 , 60 , 65 , and 70 . What can you conclude?
Solution Summary: The author explains that the number of miles per gallon is decreasing with the increase in the speed of an automobile.
Consumer Awareness An automobile gets 28 miles per gallon at speeds up to and including 50 miles per hour. At speeds greater than 50 miles per hour, the number of miles per gallon drops at the rate of 12% for each 10 miles per hour. If s is the speed (in miles per hour) and y is the number of miles per gallon, then
y
=
28
e
0.6
−
0.012
s
,
s
>
50
.
Use this information and a spreadsheet to create a table showing the miles per gallon for
s
=
50
,
55
,
60
,
65
,
and
70
. What can you conclude?
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Chapter 4 Solutions
Calculus: An Applied Approach (Providence College: MTH 109)
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