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A truck gets 377/x mpg when driven at a constant speed of x mph (between 25 and 75 mph). If the price of fuel is $1 per gallon...Asked by Lisa
A truck gets 377/x mpg when driven at a constant speed of x mph (between 25 and 75 mph). If the price of fuel is $1 per gallon and the driver is paid $8 per hour, at what speed between 25 and 75 mph is it most economical to drive? (Give your answer correct to the nearest full mph)
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Answered by
bobpursley
cost=8*time+ x/(377/x)*$1/gallon*time
x is in miles/hr, t is in time hrs
d cost/dtime=0=8+ 377/x
solve for x, the most economical speed to drive.
x=377/8= ???
x is in miles/hr, t is in time hrs
d cost/dtime=0=8+ 377/x
solve for x, the most economical speed to drive.
x=377/8= ???
Answered by
t
47
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