While walking across campus one windy day, an engineering student speculates about using an umbrella as a “sail” to propel a bicycle along the sidewalk. Develop an algebraic expression for the speed a bike could reach on level ground with the umbrella “propulsion system.” The frontal area of bike and rider is estimated as 0.3 m 2 , and the drag coefficient is about 1.2. Assume the rolling resistance is 0.75 percent of the bike and rider weight; the combined mass is 75 kg. Evaluate the bike speed that could be achieved with an umbrella 1.22 m in diameter in a wind that blows at 24 km/hr. Discuss the practicality of this propulsion system.
While walking across campus one windy day, an engineering student speculates about using an umbrella as a “sail” to propel a bicycle along the sidewalk. Develop an algebraic expression for the speed a bike could reach on level ground with the umbrella “propulsion system.” The frontal area of bike and rider is estimated as 0.3 m 2 , and the drag coefficient is about 1.2. Assume the rolling resistance is 0.75 percent of the bike and rider weight; the combined mass is 75 kg. Evaluate the bike speed that could be achieved with an umbrella 1.22 m in diameter in a wind that blows at 24 km/hr. Discuss the practicality of this propulsion system.
While walking across campus one windy day, an engineering student speculates about using an umbrella as a “sail” to propel a bicycle along the sidewalk. Develop an algebraic expression for the speed a bike could reach on level ground with the umbrella “propulsion system.” The frontal area of bike and rider is estimated as 0.3 m2, and the drag coefficient is about 1.2. Assume the rolling resistance is 0.75 percent of the bike and rider weight; the combined mass is 75 kg. Evaluate the bike speed that could be achieved with an umbrella 1.22 m in diameter in a wind that blows at 24 km/hr. Discuss the practicality of this propulsion system.
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
A
The drag polar equation of a light airplane in clean configuration can be written as Cp = 0.358 +
0.0405 C₁². It has a weight of 18,681 N. The wing area is 14.41 m². Calculate the minimum
power required in watts.
(Round off answer with no decimal places, No units, No commas)
Answer given:
1461792
A 5,000 lbs. aircraft has an excess power of 75 hp at sea level. If the service ceiling is 3,657.6
m, determine the time to climb from sea level to absolute ceiling in minutes.
(Round off answer with no decimal places. No units, No commas)
Answer given:
17
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