Chapter 9: Problem 19
A car is traveling around an unbanked curve at a maximum speed. Which force(s) is(are) responsible for keeping it on the road?
Chapter 9: Problem 19
A car is traveling around an unbanked curve at a maximum speed. Which force(s) is(are) responsible for keeping it on the road?
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Get started for freeA penny is sitting on the edge of an old phonograph disk that is spinning at 33 rpm and has a diameter of 12 inches. What is the minimum coefficient of static friction between the penny and the surface of the disk to ensure that the penny doesn't fly off?
Unlike a ship, an airplane does not use its rudder to turn. It turns by banking its wings: The lift force, perpendicular to the wings, has a horizontal component, which provides the centripetal acceleration for the turn, and a vertical component, which supports the plane's weight. (The rudder counteracts yaw and thus it keeps the plane pointed in the direction it is moving.) The famous spy plane, the SR-71 Blackbird, flying at \(4800 \mathrm{~km} / \mathrm{h}\), has a turning radius of \(290 . \mathrm{km} .\) Find its banking angle.
Calculate the centripetal force exerted on a vehicle of mass \(m=1500 .\) kg that is moving at a speed of \(15.0 \mathrm{~m} / \mathrm{s}\) around a curve of radius \(R=400 . \mathrm{m} .\) Which force plays the role of the centripetal force in this case?
Mars orbits the Sun at a mean distance of 228 million \(\mathrm{km},\) in a period of 687 days. The Earth orbits at a mean distance of 149.6 million \(\mathrm{km},\) in a period of 365.26 days. a) Suppose Earth and Mars are positioned such that Earth lies on a straight line between Mars and the Sun. Exactly 365.26 days later, when the Earth has completed one orbit, what is the angle between the Earth-Sun line and the Mars-Sun line? b) The initial situation in part (a) is a closest approach of Mars to Earth. What is the time, in days, between two closest approaches? Assume constant speed and circular orbits for both Mars and Earth. c) Another way of expressing the answer to part (b) is in terms of the angle between the lines drawn through the Sun, Earth, and Mars in the two closest approach situations. What is that angle?
A car of weight \(W=\) \(10.0 \mathrm{kN}\) makes a turn on a track that is banked at an angle of \(\theta=20.0^{\circ} .\) Inside the car, hanging from a short string tied to the rear-view mirror, is an ornament. As the car turns, the ornament swings out at an angle of \(\varphi=30.0^{\circ}\) measured from the vertical inside the car. What is the force of static friction between the car and the road?
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