Physics, 06.05.2020 08:26, jasonoliva13

(a) Now change your program, so that block 1 has 375 oscillators, and block 2 has 125 oscillators. What (approximately) is the maximum value of ln(omega cap1omega cap2) for this system? max ln(omega cap1omega cap2)= How many quanta of energy are in block 1 when ln(omega cap1omega cap2) is maximum? Number of quanta of energy in block 1 = The graphs of ln(omega cap1) and ln(omega cap2) cross. What is the significance of this crossing point? The crossing point occurs at the value of q1 which produces a minimum of ln(omega cap1omega cap2) The crossing point indicates the most probable energy distribution. The crossing point has no physical significance. At the value of q1 for which ln(omega cap1omega cap2) is a maximum, look at the slopes of the other two curves (ln(omega cap1) vs. q1 and ln(omega cap2) vs. q1). Which of the following statements is true? (This will turn out later to be important.) One curve is almost flat, while the other is almost vertical. The slopes are equal in magnitude and opposite in sign. The slopes are both zero.

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(a) Now change your program, so that block 1 has 375 oscillators, and block 2 has 125 oscillators. W...