Recent content by alchemistoff
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Change in entropy of a resistor
Your specific heat capacity is unrealistic. It should be per kilo not gram.- alchemistoff
- Post #5
- Forum: Introductory Physics Homework Help
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Quantum Oscillator: Problem 8 - Express x_c as Fn of Mass & Restoring Parameter
Problem 8. 1. Express the distance x_c as a function of the mass m and the restoring parameter c used in Problem 7. 2. If c is multiplied by 9, what is the separation between consecutive eigenvalues? 3. Show that x_c is the maximum displacement of a classical particle moving in a harmonic...- alchemistoff
- Post #3
- Forum: Advanced Physics Homework Help
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Quantum Oscillator: Problem 8 - Express x_c as Fn of Mass & Restoring Parameter
Homework Statement Problem 8. 1. Express the distance x_c as a function of the mass m and the restoring parameter c used in Problem 7. (Problem 7. 1. Calculate the energy of a particle subject to the potential V(x) = V_0 + cx^2/2 if the particle is in the third excited state. 2...- alchemistoff
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- Oscillator Quantum
- Replies: 3
- Forum: Advanced Physics Homework Help
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Functions of Complex Variables
Thanks.- alchemistoff
- Post #8
- Forum: Calculus and Beyond Homework Help
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Functions of Complex Variables
From Gaussian theorem we have \int _V\nabla^2 u \, dV=\int_S \nabla u \cdot n\, dS 0=\int_S \nabla u \cdot n\, dS I intuitively see that zero flux of \nabla u implies that u cannot have minimum or maximum but do not fully grasp it. If it is to be true, then in the enclosed region where...- alchemistoff
- Post #6
- Forum: Calculus and Beyond Homework Help
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Functions of Complex Variables
Precisely, the fact that M can be zero doesn't allow proof to be completed. The only way to complete it is to show that for points where u_x=0 and u_y=0 M cannot be zero. or there is probably different approach which I cannot see...- alchemistoff
- Post #4
- Forum: Calculus and Beyond Homework Help
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Functions of Complex Variables
Homework Statement {Q 6.2.2 from Arfken "Mathematical Methods for Physicists"} Having shown that the real part u(x,y) and imaginary part v(x,y) of an analytic function w(z) each satisfy Laplace's equation, show that u(x,y) and v(x,y) cannot have either a maximum or a minimum in the interior of...- alchemistoff
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- Complex Complex variables Functions Variables
- Replies: 7
- Forum: Calculus and Beyond Homework Help