Angular and Linear Seed Homework problems

Last updated about 5 years ago
8 questions
Note from the author:
Angular and Linear Velocity Homework
This is a trial run of the Use of Formative. We will all get better with it as we progress
Reminder: Arc length: S=r\theta
Area of sector: A=\frac{1}{2} r2\theta
Angle rotation: /Theta = (#of revolutions)\times2\pi
Angular velocity: \omega=\frac{\theta}{t}
Linear velocity: v=r\omega = r\frac{\theta}{t} =\frac{s}{t}
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A. Hugh Nokitov swings a stone in a 5-foot long sling at a rate of 2 revolutions per second. Find the angular and linear velocities of the stone.

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1. A wheel turns at the rate of 600 rpm. What is the angular speed of the wheel in radians per second?

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1. If the inner radius of a disk (point B) is 0.5 cm, the outer radius (point A) is 15 cm, and it rotates at 8 rpm, compare the linear velocities of points A and B.

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1. Martina Never-Turnover rides a bicycle with large tires of radius 16 in, at 24 mph. Find the angular speed of a tire in radians per minute. How many revolutions per minute does the tire make?

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1. Lawson D. Woods is sitting at a point on a wheel 16 feet from the center. The wheel moves through an angle of 275oin one minute. What is Lawson's linear speed in feet per second?

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1. If an engine is making 1000 rpm, what is the angular speed of the engine’s crankshaft in radians per second?

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1. The gear on a clock mechanism rotates 0.91 revolutions. Find the angular displacement in radians of a point on the gear.

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Determine the number of revolutions per minute of a wheel with an angular speed of 151 radians/sec