Static Friction: Rotational & Translational Effects and Accelerations

In summary: Static friction does not take part in accelerating the object in any direction other than allowing the object to rotate around point P.
  • #1
Gear300
1,213
9
When an object, such as a wheel, rolls across a surface, static friction allows it to move. When taking into account rotational motion accompanied by translational motion across such a surface, what effect does static friction have on it other than allowing the object to move? Furthermore...what are the situations for which static friction can accelerate an object?
 
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  • #2
When we look at rolling, we can say that the object (wheel/ball/whatever) is rotating around the point of contact with the floor, P. P is also moving forward with the translational speed of the rolling object. Static friction is what allows P to move forward rather than the object simply spinning in place.
Static friction accelerating an object? When we have a large block on a frictionless floor, and a smaller block on top of it. They are both moving together; static friction has not yet been overcome. We apply a force to the system to accelerate it until we break static friction. The sudden change in frictional force causes the large block to accelerate. But, I don't know whether this counts expressly as static friction accelerating the body.
 
  • #3
I see...so static friction simply allows for the rotation to occur at point P. That implies that it does not take part in accelerating the object in any direction, right? Although, I heard somewhere that inclined planes are an exception to this; how so?
 
  • #4
With an inclined plane, you have the same situation, but now you have a gravitational force acting on the wheel, which counteracts the static friction force that facilitates smooth rolling. If the force exceeds the constant static friction point at P, the wheel will slip. But rolling downhill is the same as rolling with a constant applied force. As long as this force does not exceed that of static friction, the wheel will not slip.
 
  • #5
Alright, thanks
 

Related to Static Friction: Rotational & Translational Effects and Accelerations

What is static friction and how does it affect rotational and translational motion?

Static friction is a force that prevents two surfaces from sliding past each other when they are in contact and at rest. In rotational motion, static friction can create a torque that resists the rotation of an object. In translational motion, static friction can prevent an object from moving when a force is applied to it.

How is the coefficient of static friction determined?

The coefficient of static friction is determined experimentally by measuring the maximum force needed to overcome the static friction and cause an object to start moving. This force is divided by the normal force between the two surfaces to calculate the coefficient.

What is the difference between static friction and kinetic friction?

Static friction acts between two surfaces that are not moving relative to each other, while kinetic friction acts between two surfaces that are sliding past each other. The coefficient of static friction is typically higher than the coefficient of kinetic friction, meaning it takes more force to overcome static friction and start sliding an object.

How does static friction affect an object's acceleration?

Static friction can limit an object's acceleration by creating a force in the opposite direction of the applied force. This is known as a frictional force, which can reduce the net force acting on an object and therefore limit its acceleration. Additionally, static friction can also create a torque that can slow down the rotational motion of an object.

What are some real-life examples of static friction?

Some examples of static friction in everyday life include pushing a heavy object across a rough surface, such as a couch on a carpet, or trying to start a car on a slippery road. In both cases, the static friction between the two surfaces prevents the object from moving until a sufficient force is applied.

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