A 180–hp sports car of frontal area 1.72 m 2 , with a drag coefficient of 0.31, requires 17 hp to cruise at 100 km/h. At what speed does aerodynamic drag first exceed rolling resistance? The rolling resistance is 1.2 percent of the car weight, and the car mass is 1250 kg. Find the drivetrain efficiency. What is the maximum acceleration at 100 km/h? What is the maximum speed? Which redesign will lead to a higher maximum speed: improving the drive train efficiency by 6 percent from its current value, reducing the drag coefficient to 0.29, or reducing the rolling resistance to 0.91 percent of the car weight?
A 180–hp sports car of frontal area 1.72 m 2 , with a drag coefficient of 0.31, requires 17 hp to cruise at 100 km/h. At what speed does aerodynamic drag first exceed rolling resistance? The rolling resistance is 1.2 percent of the car weight, and the car mass is 1250 kg. Find the drivetrain efficiency. What is the maximum acceleration at 100 km/h? What is the maximum speed? Which redesign will lead to a higher maximum speed: improving the drive train efficiency by 6 percent from its current value, reducing the drag coefficient to 0.29, or reducing the rolling resistance to 0.91 percent of the car weight?
A 180–hp sports car of frontal area 1.72 m2, with a drag coefficient of 0.31, requires 17 hp to cruise at 100 km/h. At what speed does aerodynamic drag first exceed rolling resistance? The rolling resistance is 1.2 percent of the car weight, and the car mass is 1250 kg. Find the drivetrain efficiency. What is the maximum acceleration at 100 km/h? What is the maximum speed? Which redesign will lead to a higher maximum speed: improving the drive train efficiency by 6 percent from its current value, reducing the drag coefficient to 0.29, or reducing the rolling resistance to 0.91 percent of the car weight?
A light truck weighs 3,300 lb and is rated at 30 miles per gallon for 52 mph highway driving on level ground. Under those conditions, the engine must overcome air resistance, rolling resistance, and other sources of friction. Give your answers in the units shown.
(a) The coefficient of drag is 0.55 at 52 mph, and the truck's frontal area is 28 ft?. What is the drag force on the truck?
(Express your answer using three significant figures.)
F =
lb
(b) How much power must the engine produce at 52 mph just to overcome air resistance?
(Express your answer using three significant figures.)
P =
|hp
(c) In part (b) how much gasoline would be consumed each hour (neglecting other frictional effects)?
(Express your answer using three significant figures.)
V =
gal
1. An airplane weighs 36,000 lb. and has a wing area of 450 fte. The drag equation is C, =0.014 + 0.05C} . It is
desired to equip this airplane with turboprop engines with available power such that a maximum speed of
602.6 mph at sea level can be reached. The available power is assumed to be independent of flight speed.
Calculate the maximum rate of climb and the speed at which it occurs.
Given:
W = 36,000 lb
S = 450 ft²
C, = 0.014+0.05C
V = 602.6 mph
max
THPy = cons tan t
THP
AV
constant
Max EHP
Point of THP,
REQD.
Flisht Speed. V
Vmax 602.6 mph
Required:
Max R.C. and Vmax R.C.
Horsepower, hp
Chapter 9 Solutions
Fox and McDonald's Introduction to Fluid Mechanics
Degarmo's Materials And Processes In Manufacturing
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