Asked by Ashton
Two conducting rails 39.2 cm apart rest on a 4.11° ramp. They are joined at the bottom by a 0.520 Ω resistor, and at the top a copper bar of mass 0.0450 kg is laid across the rails. The whole apparatus is immersed in a vertical 0.580 T field. What is the terminal (steady) velocity of the bar as it slides frictionlessly down the rails?
Answers
Answered by
bobpursley
power into the bar=power in the resistor.
rate of change of GPE=V^2/R
Velocity*sinTheta*mg= (B dA/dt)^2 /R
velocity*sinTheta*mg=( B* dArea/dt )^2/R
Area=2W+2L
dARea/Dt=2 *velocity
so if my algebra is right (check it)
velocity= Resistance*sinTheta*mg/B^2
check that again.
rate of change of GPE=V^2/R
Velocity*sinTheta*mg= (B dA/dt)^2 /R
velocity*sinTheta*mg=( B* dArea/dt )^2/R
Area=2W+2L
dARea/Dt=2 *velocity
so if my algebra is right (check it)
velocity= Resistance*sinTheta*mg/B^2
check that again.
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