Podcast
Questions and Answers
What is the relationship between the limiting force of friction and the normal force?
What is the relationship between the limiting force of friction and the normal force?
- It varies based on the area of contact.
- It is inversely proportional to the normal force.
- It is independent of the normal force.
- It is directly proportional to the normal force. (correct)
What is the expression for the maximum static friction force?
What is the expression for the maximum static friction force?
- $f_s(max) = ext{µ}_k N$
- $f_s(max) = ext{µ}_s N$ (correct)
- $f_s = ext{µ}_s + N$
- $f_s = rac{N}{ ext{µ}_s}$
Which of the following statements is true regarding kinetic friction?
Which of the following statements is true regarding kinetic friction?
- Kinetic friction changes according to the area of contact.
- The magnitude of kinetic friction remains constant once the body starts moving. (correct)
- Kinetic friction increases as the speed of the object increases.
- Kinetic friction is greater than static friction.
What does the angle of repose represent?
What does the angle of repose represent?
How is the coefficient of kinetic friction represented mathematically?
How is the coefficient of kinetic friction represented mathematically?
What happens to the static friction force as the external force increases?
What happens to the static friction force as the external force increases?
At which point does a block on an inclined plane start to slide?
At which point does a block on an inclined plane start to slide?
What equation that relates the angle of repose to the coefficient of static friction?
What equation that relates the angle of repose to the coefficient of static friction?
What does Newton's First Law state about an object at rest?
What does Newton's First Law state about an object at rest?
According to Newton's Second Law, how is the acceleration of an object related to net force?
According to Newton's Second Law, how is the acceleration of an object related to net force?
What describes the behavior of static friction?
What describes the behavior of static friction?
What is the relationship defined by Newton's Third Law?
What is the relationship defined by Newton's Third Law?
What is the condition for static friction to act between two surfaces?
What is the condition for static friction to act between two surfaces?
Which equation represents Newton's Second Law in component form?
Which equation represents Newton's Second Law in component form?
What is the maximum value of static friction represented as?
What is the maximum value of static friction represented as?
What happens to the friction force when surfaces begin to slide over each other?
What happens to the friction force when surfaces begin to slide over each other?
Flashcards
Friction
Friction
The force that opposes relative motion between two surfaces in contact.
Limiting Friction
Limiting Friction
The maximum force of static friction that can be exerted before an object starts to move.
Kinetic Friction
Kinetic Friction
The force of friction acting on an object when it is in motion.
Coefficient of Friction (µ)
Coefficient of Friction (µ)
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Static Friction (fs)
Static Friction (fs)
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Angle of Repose ()
Angle of Repose ()
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fmax = µsN
fmax = µsN
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fk = µkN
fk = µkN
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Newton's First Law of Motion
Newton's First Law of Motion
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Newton's Second Law of Motion
Newton's Second Law of Motion
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Newton's Third Law of Motion
Newton's Third Law of Motion
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Static Friction
Static Friction
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Coefficient of Static Friction
Coefficient of Static Friction
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Normal Force
Normal Force
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Study Notes
Newton's Laws
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Newton's First Law: An object at rest stays at rest, and an object in motion stays in motion with constant velocity (in magnitude and direction) if no net force acts on it.
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Newton's Second Law: The net force acting on an object is equal to the product of its mass and acceleration.
- ΣF = ma
- Acceleration's direction is the same as the net force's direction.
- Component form: ΣFx = max, ΣFy = may, ΣFz = maz
Newton's Third Law
- Newton's Third Law: For every action, there is an equal and opposite reaction. If an object exerts a force on a second object, the second object exerts an equal but opposite force on the first object.
Friction
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Friction: When surfaces slide over each other, each exerts a frictional force parallel to the surfaces. This force opposes the relative motion.
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Self-Adjusting Force: Friction can adjust its magnitude to any value between zero and the maximum limiting value.
- 0 ≤ f ≤ fmax
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Types of Friction:
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Static friction (fs): Acts when there's no relative motion.
- fs ≤ μsN, where μs is the coefficient of static friction and N is the normal force.
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Kinetic friction (fk): Acts when there is relative motion.
- fk = μkN, where μk is the coefficient of kinetic friction and N is the normal force.
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Laws of Friction
- Limiting Friction: The maximum force of friction, proportional to the normal force, and independent of the contact area.
- fmax = μN
Properties of Friction
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Static Friction at Rest: If a body's at rest, static friction is parallel to the surface and equal in magnitude to the external force. If the external force increases, then static friction increases.
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Maximum Static Friction: The maximum value of static friction is given by:
- fs(max) = μsN (μs is the coefficient of static friction, N is the magnitude of the normal force)
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Static to Kinetic: If the external force is greater than fs(max), the body begins to slide, and kinetic friction takes over.
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Kinetic Friction: The magnitude of kinetic friction is constant fk = μkN (μk is the coefficient of kinetic friction)
Angle of Repose
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Angle of Repose: The minimum angle of inclination of an inclined plane at which a body placed on it begins to slide down.
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Mathematical Relation: tan ø = μs ( ø is the angle of repose, μs is the coefficient of static friction)
Centripetal Force
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Centripetal Acceleration: A particle moving in a circular path at constant speed experiences a centripetal acceleration that's directed towards the center of the circle: ac = v^2/r.
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Tangential Acceleration: If there's angular acceleration, the particle's speed changes, leading to a tangential acceleration at: at = αr
- The net acceleration is the vector sum of centripetal and tangential accelerations.
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