SSM WWW A box contains N gas molecules, Consider the box to be divided into three equal parts (a) By extension of Eq. 20-20, write a formula for the multiplicity of any given configuration, (b) Consider two configurations: configuration A with equal number of molecules in all three thirds of the box, and configuration B with equal numbers of molecules in each half of the box divided into two equal parts rather then three. What is the ratio W A /W B of the multiplicity of configuration A to that of configuration B ? (c) Evaluate W A /W B for N = 100. (Because 100 is not evenly divisible by 3, put 34 molecules into one of the three box parts of configuration A and 33 in each of the other two parts.)
SSM WWW A box contains N gas molecules, Consider the box to be divided into three equal parts (a) By extension of Eq. 20-20, write a formula for the multiplicity of any given configuration, (b) Consider two configurations: configuration A with equal number of molecules in all three thirds of the box, and configuration B with equal numbers of molecules in each half of the box divided into two equal parts rather then three. What is the ratio W A /W B of the multiplicity of configuration A to that of configuration B ? (c) Evaluate W A /W B for N = 100. (Because 100 is not evenly divisible by 3, put 34 molecules into one of the three box parts of configuration A and 33 in each of the other two parts.)
SSM WWW A box contains N gas molecules, Consider the box to be divided into three equal parts (a) By extension of Eq. 20-20, write a formula for the multiplicity of any given configuration, (b) Consider two configurations: configuration A with equal number of molecules in all three thirds of the box, and configuration B with equal numbers of molecules in each half of the box divided into two equal parts rather then three. What is the ratio WA/WB of the multiplicity of configuration A to that of configuration B? (c) Evaluate WA/WB for N = 100. (Because 100 is not evenly divisible by 3, put 34 molecules into one of the three box parts of configuration A and 33 in each of the other two parts.)
A car starting from the rest moves at an acceleration of 2m/s² for 5s. Then it moves with uniform velocity for another 5s. After that it starts to decelerate and comes to the rest in 10s..
(i) Draw the velocity vs time graph for the car from the above data.
(ii) Draw the displacement vs time graph for the same.
Please help me answer the following question!
A solid cylinder of length L and radius R is coaxial with the z-axis with one circular end at z= 0 and the other at z = L. The cylinder material contains microscopic magnetic dipoles, which have average magnetic dipole moment <m> and number density n(r) given by
<m> = m0 ez, n(r) = n0(1-(z/L))a
in cyclindrical coordinates. If m0, n0, and a are real constants, what is the bound surface current ib on each surface and the total current I due to bound surface currents?
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