Solve Beer Mug Throwing Speed for 2m - Energy Conservation

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Homework Help Overview

The problem involves determining the initial speed required for a beer mug to travel 2 meters on a table, considering its mass and the coefficient of kinetic friction. The original poster aims to apply the principle of energy conservation to solve this problem.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning, Assumption checking

Approaches and Questions Raised

  • Participants discuss the relationship between kinetic energy and frictional forces, questioning the correct interpretation of the "sliding loss factor." There are attempts to equate work done by friction to kinetic energy, with varying results presented.

Discussion Status

The discussion is active, with participants exploring different interpretations of the problem and providing calculations. Some guidance has been offered regarding the application of energy conservation, but there is no explicit consensus on the correct initial speed.

Contextual Notes

Participants note potential confusion regarding terminology and the implications of the coefficient of friction on the calculations. The original poster is translating terms from another language, which may affect clarity.

domagoj412
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Hello,
I have one problem...

In what initial speed must barmen throw beer mug on the table so it can travel 2 meters. Mass of the beer mug is 0,3 kg. Sliding loss factor between table and beer mug is 0,3.

I hope you have understand the question, because I am translating it from my mother language and some of terms are new to me...

I have to solve this problem using energy conservation principle.

So kinetic energy is wasted on (abrasion, attrition, friction, rub, Sliding loss - which is the right term):
Ek=W
W is F*s
F is m*g*u

It now becomes:

1/2*m*v^2=m*g*u

This can't be right... Mass is relevant here but with this equation it is equation abridged...
 
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I'm not quite sure what exactly you mean by "sliding loss factor". If it is just the co-efficient of kinetic friction, then the result is independent of m. The initial speed would be 3.43 m/s.

If that is the case, then ma = -0.3*mg and v^2 = -2ax, giving the value of v.

If it means something else, please let us know.
 
I looked up for the right term, yes I thought on Coefficient of friction which is 0,3.

But i need solve this with energy conversation...
 
Equate work done by frictional force to initial KE.
 
When you solve this

Kinetic energy = frictional force * x
Ek=F*x

You get 1,71 m/s

So which is correct?

1,71 or 3,43 m/s?
 
Show your calculation.
 
No, I made a mistake, it is 3,43.


Thank you.
 

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