Pushing force vs. Friction force

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When an object moves at a constant velocity, the pushing force (F) equals the friction force (Fr), resulting in no net force. A common misconception is that zero net force means the object is stationary; instead, it indicates zero acceleration. Once the pushing force overcomes friction, the object accelerates until both forces balance out, leading to constant velocity. Understanding this distinction clarifies the relationship between force and motion. The discussion emphasizes the importance of recognizing that constant velocity can occur even with opposing forces.
RobinSky
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My teacher in mechanics says that when we have a force pushing an object (moving at constant velocity) forward we also have a friction force that equals to the force that is pushing the object. So if we call the friction force for Fr and the pushing force for F, F=Fr.

But in my mind, when we have 2 forces in opposite directions the object is standing still. So if my teacher is correct, how am I thinking wrong? Or can any give some tips to solve this fault of thinking.

Regards, Robin Andersson
 
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RobinSky said:
But in my mind, when we have 2 forces in opposite directions the object is standing still.
Your teacher is correct. Your error is in thinking that a net force of zero implies zero velocity. What it does imply is zero acceleration. If the net force is zero, then the velocity will be constant, not necessarily zero.
 
In other words, once the pushing force exceeds the force of friction, the object accelerates from rest until the friction force and pushing force are equal...from then on constant velocity ensues.
 

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