8. Shows that if a constant is added to the potential energy V(x), the co- rresponding steady state functions do not change. What happens to the eigenvalues of energy?
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- 8. Shows that if a constant is added to the potential energy V(x), the co- rresponding steady state functions do not change. What happens to the eigenvalues of energy?Please answer the ff and show the step by step solution including its units:I need help with this problem using one of the three equations. Please and thank you in advance.
- Please solve asap: 7. Find a potential function, and you don’t need to verify that they are conservative because they are (a) F = < -y , x > (b) F = < yz, xz, xy >Hello, I need help with this question. Pls & thank you!Show that the force F = -k(yz, rz, ry), where k is a constant, is conservative and determine the potential-energy function.
- please just answer (d). thank youStatistical Physics This is the chemical potential of an ideal gas. The second image is the answer to 4.20 problem. Please generate a solution for this problem (to validate the given answer). Thank you!Question 2: Suppose a solid contains 3 identical independent one dimensional oscillstors and sar i.e. 0, 1 and 2, then- he only the ee td mer O there is only one macrostate with total energy zero. o there are two macrostates with total energy zero. O There are nine macrostates with total energy zero. O There are three macrostates with total energy zero.
- Consider a mass, m, moving under the influence of an effective potential energy -a b T 7-2 U(r) = + " where a and b are positive constants and r is the radial distance from the origin. In this case, U(r) is a 1D potential energy. (c) Expand The function for U(r) for small displacements about the equilibrium point, To. This will be a Taylor series for U(r) in terms of (r-ro)", where n is an integer. Generate the first three nonzero terms in the series.Given the potential energy function U(x) =−x^2 + 4x+ 2 calculate the force F(x) associated with U(x), and find the maxima/minima of the potential. Does the potential have a point of stability?Please help me solve this problem with a complete solution. Thank you!