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What is the relationship between angular velocity and angular frequency in circular motion?
The relationship between angular velocity (\(\omega\)) and angular frequency (\(\omega'\)) in circular motion is given by: \(\omega = 2\pi \times \omega'\). Angular frequency represents the number of complete revolutions per unit time.
The relationship between angular velocity (\(\omega\)) and angular frequency (\(\omega’\)) in circular motion is given by: \(\omega = 2\pi \times \omega’\). Angular frequency represents the number of complete revolutions per unit time.
See lessHow is linear velocity related to the radius in uniform circular motion?
In uniform circular motion, the linear velocity (\(v\)) is directly proportional to the radius (\(r\)) of the circular path. As the radius increases, the linear velocity also increases proportionally.
In uniform circular motion, the linear velocity (\(v\)) is directly proportional to the radius (\(r\)) of the circular path. As the radius increases, the linear velocity also increases proportionally.
See lessWhat is the formula for tangential velocity in circular motion?
The formula for tangential velocity (\(v\)) in circular motion is: \(v = \omega \times r\), where \(\omega\) is the angular velocity and \(r\) is the radius of the circular path.
The formula for tangential velocity (\(v\)) in circular motion is: \(v = \omega \times r\), where \(\omega\) is the angular velocity and \(r\) is the radius of the circular path.
See lessWhat is the relationship between centripetal force and centripetal acceleration in circular motion?
The relationship between centripetal force (\(F_c\)) and centripetal acceleration (\(a_c\)) in circular motion is given by Newton's second law: \(F_c = m \times a_c\), where \(m\) is the mass of the object.
The relationship between centripetal force (\(F_c\)) and centripetal acceleration (\(a_c\)) in circular motion is given by Newton’s second law: \(F_c = m \times a_c\), where \(m\) is the mass of the object.
See lessHow does angular acceleration relate to tangential acceleration in circular motion?
Angular acceleration (\(\alpha\)) and tangential acceleration (\(a_t\)) in circular motion are related by the formula: \(a_t = \alpha \times r\), where \(r\) is the radius of the circular path.
Angular acceleration (\(\alpha\)) and tangential acceleration (\(a_t\)) in circular motion are related by the formula: \(a_t = \alpha \times r\), where \(r\) is the radius of the circular path.
See lessWhat is the relationship between angular velocity and linear velocity in circular motion?
The relationship between angular velocity (\(\omega\)) and linear velocity (\(v\)) in circular motion is given by: \(v = \omega \times r\), where \(r\) is the radius of the circular path.
The relationship between angular velocity (\(\omega\)) and linear velocity (\(v\)) in circular motion is given by: \(v = \omega \times r\), where \(r\) is the radius of the circular path.
See lessHow is frequency related to time period in circular motion?
Frequency (\(f\)) and time period (\(T\)) in circular motion are inversely related. The frequency is given by the formula: \(f = \frac{1}{T}\), where \(T\) is the time period.
Frequency (\(f\)) and time period (\(T\)) in circular motion are inversely related. The frequency is given by the formula: \(f = \frac{1}{T}\), where \(T\) is the time period.
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