Asked by Spencer
A 68.0 g hollow copper cylinder is 90.0 cm long and has an inner diameter of 1.0 cm. The current density along the length of the cylinder is 1.60×10^5(A/m^2). What is the current in the cylinder? Ive tried many ways but am not getting the correct answer.
Answers
Answered by
bobpursley
You have to measure the area of the cylinder, that is, the outer radius area minus the inner radius.
You are given the mass, you can look up the density.
mass=density*PI(radiusouter^2-radiusinner^2)*length
Now, solve for (radiusouter^2-radiuinner^2)
Areacopper= PI (radiusouter^2-radiusinner^2) or
areacopper= masscopper/(density*lenght)
current= currentdensity*area
So, did the size of the cylinder affect anything?
You are given the mass, you can look up the density.
mass=density*PI(radiusouter^2-radiusinner^2)*length
Now, solve for (radiusouter^2-radiuinner^2)
Areacopper= PI (radiusouter^2-radiusinner^2) or
areacopper= masscopper/(density*lenght)
current= currentdensity*area
So, did the size of the cylinder affect anything?
Answered by
Spencer
There is no inner or outer im guessing it is assumed to be negligibly thick
Answered by
Spencer
Nvm Thank you for the insight into the density. I got the anwser now and your right the radius has nothing to do with it.
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