Can different forces cancel themselves?

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SUMMARY

The discussion centers on the cancellation of forces acting on an object, specifically when three non-parallel and different pulling forces are applied. It is established that forces can cancel each other out even if they differ in magnitude and direction, provided they form a closed vector loop, such as a triangle or quadrilateral. The concept of vector addition is crucial, as the resultant force is zero when the vectors are arranged head to tail. The slight advancement observed in experiments with non-perfect objects is attributed to material imprecision rather than a failure of the cancellation principle.

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Pauly Denino
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If for say, I had a ''perfect object'' (Only mass with no dimensions) and I put three non-parallel and different pulling forces on the item, would these cancel themselves? After the doing the experiment myself with a non-perfect item, it seemed there was a slight advancement. The addition of the vectors gave me a near 0N force.

My questions are, is that slight advancement only due to the imprecision of my material and why do the forces cancel even thought they're all different?
 
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Pauly Denino said:
If for say, I had a ''perfect object'' (Only mass with no dimensions) and I put three non-parallel and different pulling forces on the item, would these cancel themselves? After the doing the experiment myself with a non-perfect item, it seemed there was a slight advancement. The addition of the vectors gave me a near 0N force.

My questions are, is that slight advancement only due to the imprecision of my material and why do the forces cancel even thought they're all different?

Making it even simpler, if you had an object with just one force acting on it, you can apply an equal and opposite force to cancel that force, correct?
 
Just add the force vectors. You know what a vector is?
 
I already added them, my questions is more towards the why the cancellation happens even thought the forces are different
 
If the vectors don't cancel, then the forces don't cancel. It's as simple as that. But maybe there is some friction that you haven't taken into account.
 
Pauly Denino said:
I already added them, my questions is more towards the why the cancellation happens even thought the forces are different
It's a little hard to understand your problem. The forces can cancel because they are different. If they were identical (in magnitude and direction) they effects will add up and you cannot have cancellation.

For two forces they should have same magnitude but opposite directions. For three forces you can have many possibilities, many combinations of magnitudes and directions which will give a zero resultant.
 
Pauly Denino said:
I already added them, my questions is more towards the why the cancellation happens even thought the forces are different
If you have three forces that sum to zero then if you lay them out head to tail then you will get a triangle. You can also get four forces to cancel if you lay then head to tail and you get a quadrilateral. Any number of vectors that takes you in a closed loop when laid end to end results in 0 net force.
 
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Thanks for you answers, they really helped me make my mind under the concept. I will definitely be using this website more often.
 
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Any time you drive a car at a constant velocity the forces on it sum to zero (aka cancel out).
 

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