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https://texercises.com/exercise/wheel-of-a-car/
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The following quantities appear in the problem: Zeit \(t\) / Radius \(r\) / Winkelgeschwindigkeit / Kreisfrequenz \(\omega\) / Winkel \(\theta\) /
The following formulas must be used to solve the exercise: \(\gamma = \omega t \quad \) \(b = r \theta \quad \)
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Exercise:
The wheel of a car has a radius of cm and is being rotated at revolutions per minute rpm on a tirbalancing machine. Determine the speed in meters per second at which the car is moving.

Solution:
The wheel is doing full cycles in secondes hence omega fracgammat frac pis .radianpersecond. The outer edge of the wheel has therefore a velocity of: v omega r .radianpersecond .m .meterpersecond
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Exercise:
The wheel of a car has a radius of cm and is being rotated at revolutions per minute rpm on a tirbalancing machine. Determine the speed in meters per second at which the car is moving.

Solution:
The wheel is doing full cycles in secondes hence omega fracgammat frac pis .radianpersecond. The outer edge of the wheel has therefore a velocity of: v omega r .radianpersecond .m .meterpersecond
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Attributes & Decorations
Branches
Kinematics
Tags
angular, circle, kinematics, mechanics, physics, velocity
Difficulty
(1, default)
Points
1 (default)
Language
ENG (English)
Type
Calculative / Quantity
Decoration
Content image