A two-state system is in an environment at temperature 500 K. The energy of state 1 is 4.1e-20 J, and the energy of state 2 is 5.7e-20 J. Let be the probability of finding the system in state 1, and be the probability of finding the system in state 2. What is the ratio

Complete Question

A two-state system is in an environment at temperature 500 K. The energy of state 1 is, and the energy of state 2 is . Let P(1) be the probability of finding the system in state 1, and be the probability of finding the system in state 2. What is the ratio P(2)/P(1)

Step-by-step explanation:

From the question we are told that:

Temperature T=500 K

Energy of state 1 ,

Energy of state 2 is

Generally the equation for Probability of finding the system in state is mathematically given by

Therefore

For Probability of finding the system in state 1

Where

   K is Boltzmann constant

For Probability of finding the system in state 1

Generally the equation for The Ratio of and is mathematically given by

answer: given that the roller coaster can accommodate 1600 riders per hour, thus the roller coaster can accomodate 1600 / 60 = 26.67 riders per minute.

given that there are 345 people in the line, the number of minutes it will take for the 345 persons to get into the roller coaster is given by 345 / 26.67 = 12.94 minutes.

therefore, it will take you 12.94 minutes to get to the front of the line.

step-by-step explanation:

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step-by-step explanation: