Table of contents
- 0. Math Review(0)
- 1. Intro to Physics Units(0)
- 2. 1D Motion / Kinematics(0)
- Vectors, Scalars, & Displacement(0)
- Average Velocity(0)
- Intro to Acceleration(0)
- Position-Time Graphs & Velocity(0)
- Conceptual Problems with Position-Time Graphs(0)
- Velocity-Time Graphs & Acceleration(0)
- Calculating Displacement from Velocity-Time Graphs(0)
- Conceptual Problems with Velocity-Time Graphs(0)
- Calculating Change in Velocity from Acceleration-Time Graphs(0)
- Graphing Position, Velocity, and Acceleration Graphs(0)
- Kinematics Equations(0)
- Vertical Motion and Free Fall(0)
- Catch/Overtake Problems(0)
- 3. Vectors(0)
- Review of Vectors vs. Scalars(0)
- Introduction to Vectors(0)
- Adding Vectors Graphically(0)
- Vector Composition & Decomposition(0)
- Adding Vectors by Components(0)
- Trig Review(0)
- Unit Vectors(0)
- Introduction to Dot Product (Scalar Product)(0)
- Calculating Dot Product Using Components(0)
- Intro to Cross Product (Vector Product)(0)
- Calculating Cross Product Using Components(0)
- 4. 2D Kinematics(0)
- 5. Projectile Motion(0)
- 6. Intro to Forces (Dynamics)(0)
- 7. Friction, Inclines, Systems(0)
- 8. Centripetal Forces & Gravitation(0)
- Uniform Circular Motion(0)
- Period and Frequency in Uniform Circular Motion(0)
- Centripetal Forces(0)
- Vertical Centripetal Forces(0)
- Flat Curves(0)
- Banked Curves(0)
- Newton's Law of Gravity(0)
- Gravitational Forces in 2D(0)
- Acceleration Due to Gravity(0)
- Satellite Motion: Intro(0)
- Satellite Motion: Speed & Period(0)
- Geosynchronous Orbits(0)
- Overview of Kepler's Laws(0)
- Kepler's First Law(0)
- Kepler's Third Law(0)
- Kepler's Third Law for Elliptical Orbits(0)
- Gravitational Potential Energy(0)
- Gravitational Potential Energy for Systems of Masses(0)
- Escape Velocity(0)
- Energy of Circular Orbits(0)
- Energy of Elliptical Orbits(0)
- Black Holes(0)
- Gravitational Force Inside the Earth(0)
- Mass Distribution with Calculus(0)
- 9. Work & Energy(0)
- 10. Conservation of Energy(0)
- Intro to Energy Types(0)
- Gravitational Potential Energy(0)
- Intro to Conservation of Energy(0)
- Energy with Non-Conservative Forces(0)
- Springs & Elastic Potential Energy(0)
- Solving Projectile Motion Using Energy(0)
- Motion Along Curved Paths(0)
- Rollercoaster Problems(0)
- Pendulum Problems(0)
- Energy in Connected Objects (Systems)(0)
- Force & Potential Energy(0)
- 11. Momentum & Impulse(0)
- Intro to Momentum(0)
- Intro to Impulse(0)
- Impulse with Variable Forces(0)
- Intro to Conservation of Momentum(0)
- Push-Away Problems(0)
- Types of Collisions(0)
- Completely Inelastic Collisions(0)
- Adding Mass to a Moving System(0)
- Collisions & Motion (Momentum & Energy)(0)
- Ballistic Pendulum(0)
- Collisions with Springs(0)
- Elastic Collisions(0)
- How to Identify the Type of Collision(0)
- Intro to Center of Mass(0)
- 12. Rotational Kinematics(0)
- 13. Rotational Inertia & Energy(0)
- More Conservation of Energy Problems(0)
- Conservation of Energy in Rolling Motion(0)
- Parallel Axis Theorem(0)
- Intro to Moment of Inertia(0)
- Moment of Inertia via Integration(0)
- Moment of Inertia of Systems(0)
- Moment of Inertia & Mass Distribution(0)
- Intro to Rotational Kinetic Energy(0)
- Energy of Rolling Motion(0)
- Types of Motion & Energy(0)
- Conservation of Energy with Rotation(0)
- Torque with Kinematic Equations(0)
- Rotational Dynamics with Two Motions(0)
- Rotational Dynamics of Rolling Motion(0)
- 14. Torque & Rotational Dynamics(0)
- 15. Rotational Equilibrium(0)
- 16. Angular Momentum(0)
- Opening/Closing Arms on Rotating Stool(0)
- Conservation of Angular Momentum(0)
- Angular Momentum & Newton's Second Law(0)
- Intro to Angular Collisions(0)
- Jumping Into/Out of Moving Disc(0)
- Spinning on String of Variable Length(0)
- Angular Collisions with Linear Motion(0)
- Intro to Angular Momentum(0)
- Angular Momentum of a Point Mass(0)
- Angular Momentum of Objects in Linear Motion(0)
- 17. Periodic Motion(0)
- 18. Waves & Sound(0)
- Intro to Waves(0)
- Velocity of Transverse Waves(0)
- Velocity of Longitudinal Waves(0)
- Wave Functions(0)
- Phase Constant(0)
- Average Power of Waves on Strings(0)
- Wave Intensity(0)
- Sound Intensity(0)
- Wave Interference(0)
- Superposition of Wave Functions(0)
- Standing Waves(0)
- Standing Wave Functions(0)
- Standing Sound Waves(0)
- Beats(0)
- The Doppler Effect(0)
- 19. Fluid Mechanics(0)
- 20. Heat and Temperature(0)
- Temperature(0)
- Linear Thermal Expansion(0)
- Volume Thermal Expansion(0)
- Moles and Avogadro's Number(0)
- Specific Heat & Temperature Changes(0)
- Latent Heat & Phase Changes(0)
- Intro to Calorimetry(0)
- Calorimetry with Temperature and Phase Changes(0)
- Advanced Calorimetry: Equilibrium Temperature with Phase Changes(0)
- Phase Diagrams, Triple Points and Critical Points(0)
- Heat Transfer(0)
- 21. Kinetic Theory of Ideal Gases(0)
- 22. The First Law of Thermodynamics(0)
- 23. The Second Law of Thermodynamics(0)
- 24. Electric Force & Field; Gauss' Law(0)
- 25. Electric Potential(0)
- 26. Capacitors & Dielectrics(0)
- 27. Resistors & DC Circuits(0)
- 28. Magnetic Fields and Forces(0)
- 29. Sources of Magnetic Field(0)
- Magnetic Field Produced by Moving Charges(0)
- Magnetic Field Produced by Straight Currents(0)
- Magnetic Force Between Parallel Currents(0)
- Magnetic Force Between Two Moving Charges(0)
- Magnetic Field Produced by Loops and Solenoids(0)
- Toroidal Solenoids aka Toroids(0)
- Biot-Savart Law (Calculus)(0)
- Ampere's Law (Calculus)(0)
- 30. Induction and Inductance(0)
- 31. Alternating Current(0)
- Alternating Voltages and Currents(0)
- RMS Current and Voltage(0)
- Phasors(0)
- Resistors in AC Circuits(0)
- Phasors for Resistors(0)
- Capacitors in AC Circuits(0)
- Phasors for Capacitors(0)
- Inductors in AC Circuits(0)
- Phasors for Inductors(0)
- Impedance in AC Circuits(0)
- Series LRC Circuits(0)
- Resonance in Series LRC Circuits(0)
- Power in AC Circuits(0)
- 32. Electromagnetic Waves(0)
- 33. Geometric Optics(0)
- 34. Wave Optics(0)
- 35. Special Relativity(0)
23. The Second Law of Thermodynamics
Statistical Interpretation of Entropy
23. The Second Law of Thermodynamics
Statistical Interpretation of Entropy: Study with Video Lessons, Practice Problems & Examples
4PRACTICE PROBLEM
Boltzmann proposed the equation to calculate the entropy of a system in a given macrostate: S = kln(W) where W is the number of microstates corresponding to a given macrostate. Use this equation to find the entropy of each of the 4 macrostates given in the table below.
![Table showing macrostates and corresponding microstates for entropy calculation.](data:image/png;base64,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7d33Ow/oKFzV+XVj//6T9EfcfpEBEDSJF8+u+nTAugnvGQlRlEVczmodBgAAAJDlECdKE50AkKFwtWdEylY6zGYN3OZ2fzd53psds+I77y9m+umT/FPl2U4DIrdaloFzbi73FCgkqgIAAAAIPuJE/nvw0ac0n+QyqunUTP7jnEgBCLSYTcu/7fXsz6vniHxW8/cFBhMBAAAACDriRP4L0XjtvZtO5f9LDvorz4DbUMLJuFWfDdjy7WdXkxXz+1Rp3c1Ycmb62W0unogTKQAAAAAIGuJE/ru/lA+vmWcOaSCjnDm6V37QLCR/oac6D+g6feNjTToay3NDJ2fyUNHpI3tFCgAAAACChjiRlvqjV7uXBqN+cC15fRlP9P9yOceJdOoA8FVY7WdD8qea46ZK627tR84xykX+jjvy5i9UuFwlkcl8Lp6IvVXnJwIAAACQqWR7vkNHkTQ0fcf4ke2O666cjWzGfxbOBco61qJsch25O4qmrbJJDSk2kprOdl3aSoqkyXVMil6mEjX57T/iHV5nVrJu2zLNuojMDYqGdbqkKji1Y9XhhWNF3osmY34UqRTZUxpKvnTu3IHNf/0Wb/x0lbsUr9Ek1wMFS1RvcmfqCJfqilk7JF8gg+e9d+XSubP7NxtFcWvn/ys9kVeiRpPc+QrmfqBg4Yq1dK61qktWnu38eSruQmyUkfht/2Yj7Sr09EiLCOPng2Hh9xcr4ypxUx6aI8vn7nTUpiuXfr92JfHoT/NEkYdyjdrnzB2SJ1/BHLlC1o19Q5R60eLD2SH5rW/lU3yEZdnuuJacGL95hZE8Fx11Ltrr3M9lajULySd2UaJSXevupF0p9i3Xka6Znx/qlFq/7N24bsJ7RqJwuUpPvTggRJoa2ai2Zean0ZuWi7wXtToPKOcRXTL6JBI3qLok1m56dVIV/Th+2LHdG0RGpUKd5nVfHqi69Zx3L2/kKrnwa+yplEFMcbs3GOmUslRqtnvN+FmsQuUHS4a6SlTXSP7wyaStNDppKfp53bKfpo4SGS8Gz9smt+Prl4OL6v+xKG5ZkfCgalwkbOg05Pq6tqfTjkz1BS4Sbjoty3VU35Y6N4xml+Qi+ftB2BL5VcLp4650zY49CxQv5Uprkg9D7/tKrN1U7YiEm+K4JMrPnapLclPybSzWbs67V+/LSj40FakdaSudZnS2Ut2NxumwnhDFB02ncbG2k11Rya99KeoomrbQOUXyXaXzSTQoyrz8Ze1J2ZQjeSOtD6NEcUI0OqTYu1jfpGpGVaRximQ6J02vS1aKvTsXKOhcaEU7Ok2bTUmNi7Un+cRaabUjFfnZjkTVjki4yadR49+CWu2YrkunSONArvv1oVbt3kqnHZleHallsb5JoxmT3j0ToHtPotqXWLsprrVUEBMdPWL4h650WNkw4kSpBC9OtHtsb8fXmZVu2uXhem1F5gZFw+kYJ/ojbv+xdQsS4syIiY3iNZo81raPyOj+JqE4ja57L37t/Lh1itiQNxWaR5R8sqlnrEpuWtUlq+RLv/+2f9P5mChXhEhT7nwFyzZs/3DNpiLv5dAcuY7d2PupqE3Ht650FQaEH3EiMzy0ZcXhH+YZCVHku1YfzRH7lXal2LdcR7pm/n4Fi1qrPhvwcOU6YgyRvLtMHCfaOOPTIxuXiYy/ipav/NzgMWbKtj9/Xzgbv3vD6cN7XREiTfcUKPREs06P1GuuukbWK2LsYmq/diKjoVaH7lWe7ST12nogxImIE1nIdVTfDwJxohvk21is3Zx3r96XlXxoKlI70lY6zehspbobjdNhPSHEiTzpfBINijLvf1m7KZtyJG+k9WGUKE6IRocUexfrm1TNqIo0TpFM56TpdclKsXfnAgWdC61oR6dpsympcbH2JJ9YK612pCI/25Go2hEJN/k0Eiey0KsjtSzWN2k0Y9K7ZwJ070lU+xJrN8W1lgoscSLV77oIAp133j/06FMilQn8m5y0f+ZHOye86RgkMpzcvmrzZz2TL6X1fW1Hlk9b0qeR8VM/SGQ4vGzq8sHPxa2ZL/I+upacFLtm/g/vv7j6vRcOLZ3qU5DIcCXh3N65YzZ9OUjk/fXHqbgN4wYZS2CDRH6IWjRlfr8Wxs+0BIkyoSYDPvN80Czzu3zxbNTKyFkD26c9SOTo6pXEvSsivxnQzli2zZ/oU5DI8PeFs2unj/7+k34iDwAAACDLIk6UHnSCRA+Urnj3A9ZBHxklIW7/xo86W54ys/fX6fi933wkMr4zNl/7wYvxa/2M9RgOL5u69avBPgWYftu/edf04csHP2dseyUhTUGu8zFRaQkVRf8076dPehiNiHwGuXQybvE7nY78OFfkkXFcEaIdCyZdvhjc1+HH796w6suhE19rsm3+xDS+ev/U4b3ffdxXZAAAAABkTcSJ0sOFg1tEyrsHH8ssg4liV0zbPeFNnwIuLn+djj+2boHI+OLsgc2bPu1xxctwpPyh4U++/sl/x/1kLHXeGF+iRhPxB5ILsVFbvhqk0/O4lAFEu6YP/22/IhaWO1/BR1pEtP5qbZuUpcWoxa7ZiOydj4mKUc0l5GjvnDEHl0wRGZWHwsJrdh3accK6TilL1U79jBLxZ4FzLnrfqhGvJXmPl5Vv3KFR39GdJ613LS0/iqzUsmuOXJn9dfLwZt+KyJkD2q3+cmi8auajewoUqtnutb6ztriW7pNWuWYjsnfq8N49yyNFxguj5dcnr3qq/WtGQhQBAAAAyDSIE6WH805xorxFShep5jX8kZ72z/zouF+xHpd4X+YVcjl7YPOeGcNFRlKiRpMnX/8kf6gIi9xbtHTF9n3LN3/FlZX9dTo+al7KJCze/bptpc0AovuKlak/6OvQhu1F/o47cuQKCWvYvsGgrx1jIjFr5vv6rNbBJVOObzUnivbm8ee61uszulh4bZG/445SNZvV7zPa+CnygZCUcG7z5A9ERmIceJN3Joa37Fqw7M03goXkK1jh6Q6tRsz2LERWcXjDMpsBRAVKhnb8YGrlZp1E/o47cuYOqfxsp47DpxoJUeTFnuWz/3fF4VNwV+6QKs92ihgz3z0BNgAAAIBMgjhR0J0/uOWfS7+LjBflWvcWqYzm+axZaLNX6r07s9mYn4zlqf7jCz5eS/yBd/8mJ5318Wk1myDRvUVLP95e8RhLmQbtCtyIHMnO7N/86zY/p/jJkSvkqZ4jlfGg+4qVcRxVdC058RdfZheK/mmesYiMSrlG7Y1FZFIL7KiinbM/t4lwhbfs+kBx62vdXIxzVefVofI82Uij8KadXp+52b2Ur9Nc/IEXFeo07zVzc+9v5WWLaxGTWGvImTuk1eAxynhQgZKhjqOK/ncl8dB63QmVnmrvPEYJAAAAQHoiThR0Z3auFikvStZtm7dIaZHJHPKVqVjn3W/+U79trhtTJt1TtHSlzu/qhIouxjm8/t/TXu9BIkP5Z72OGyrdwPpiOE+Hl0295vtzc4YKLSJsBg09/GTT3Dfe/u7NadWDbEpJCefsn1PLk69guafVQSKX8k93EKm0ORe9z+ad94bilW+OZpIZZ6z68/1FBllfzXav2QwaeqRec8fnxeJ2rRcpJ8UrVBYpAAAAAJkDcaLgOrNz9R/xdnGTvEVKl27aRWQyh3xlKlbp/ok7QuTp0TZ9PV8/r/TXaedJu13i1873NieRIX9ouPtxM1mB0HCbnlxLTvJjSFGOXCEPP3nz9fZKjhX+PBUnUk5ifnJ463ypp5rZBK0MD4WF53GKW+k4uW+TSHlh3w1DwbKVePrs1pAzd0iFug5jlx5xqnD+11iR0sAsRQAAAECmQpwoiP79J+nERru5fu68O89jL7wtMpnDnbnyVOz8rshIjD/NX8bhWafkS+d0pigy6sSvsxtNU9hp7JLNo2eGX7f7HCcq6RQDMtxXTP34lSedUFFSwjn7aYkMpWo698dz3iK//aEd27JRplYg50tCRnGMARkKaEwq5FOoCAAAAEDmQZwoiE5uWGA/M1GlVz/OPO/Cd3m4Xjv7EUP3FHV+RC7Z+yghtxPbV9qHkxzjRPfa9uRKwrkLsb69Zv6+Ys6HplNH55G3X5yCREXDazuO4jE4Tiqs49JJhziRYwVDiUq1O09ebywvTd7gWpi0KCvSiQHpTD591WkqawAAAACZE3GiYLn8W/yJDQtFRqVs696ZbVoiQ7HqDq9d04kTXfvHOVBiP5jo3qKlHR9ws48TGXyNE+XWiNnpxG6SEtTvkPJ03Gm66/s1AlKGgDx35ih+i0NUC7eMe/I7PwWmE538y8ub1AAAAABkcsSJguLff5IOzR4hMiqlm3YpUu0ZkclMHKMzOsEUR2cPbLYfTOQYAzI4Til9IUYdJyr5ZNOWX65pJS06z5QZHPfr6HxMlOPr8+/X64xO3Crt4jevMBaRwS2hQt3mvWdtcS19PBad8UQGJhUCAAAAblXEiYIi5rtxNk+clW7apUTdNiKT1dx5t3NgIjnB4bkzx7mudaJRjnX+PB3v31vPgu18jN3LxVx0HnALFJ1BSTtnf37kh7kiAwAAAAC4RREnCrwTGxaeP7hFZCRZOkhkcBxwpCMhzuGJsDv1hsk4dsbmfWoZKMkpjpYjV0j6DBRy0XxVWdSiKYve6XTC6eVoAAAAAICsizhRgF3+Lf7YqukiI8nqQaJA0RhP9JBI2crhNLjpr0C8ySvgznt5IM4tRyCCcfqKV9J9aVpiwrlNk99fMeK1OGYsAgAAAIBbEXGiQPrn0u/7J3t9zz1BIhfHIJFBczyRo0z43Nm15ETHyYnSPgWSTwqWraQ5pMjl0sm4HbM/n9uvxeEfeRINAAAAAG4pxIkC6dDsEf96edVXqSYEiQSdt+Zv/PT1JX0amUtv67LYY3F8rOzffzLdy7kz55RJ1Z7v7+uTbteSE/ctmjKzW73DzFsEAAAAALcK4kQBc2jWiMu/qUfKECTyZP+ms8BKY1Dmz1NxMWvmuZa1o3os7Nlg4esNrjjNLmQvjZsHSZ58BWt1GyoyPtq3aMrcvi2Yt+hWdeHX2L0rIvcuN5c5QyK+eP4pY/mb194DAAAAt6hsz3foKJKGpu8YP7Ldcd2Vs5HN+M/CuUBZx1qUTa4jd0fRtFU2qSHFRlLT2a5LW0mRNLmO4cTGBd6mJXIHiRSH5t/h63RJVXBqx6rDC8eKvBdNxvwoUimyq3q4vG8jkfHi0bZ9itdoIjIpPI/02Lr5R5dPE5kgK1KxVtUuQ4yEzk3kumdi18wzfh5aOjWlzB+VO/b7T81mIiM5HxO1cdwbIuPFg2HhdXuPyq5xD/8eE7VurENrLT6cHZLf+iCb4iN8xx3novdtnvyB42Nx3pSoVLv6C/1z5sor8m7SrhT7lutI18zPD7WqlmJ3d2TbMvPT6E3LRd6LWp0HlKv9rMgYtLok1m56dVIVbZzx6ZGNy0RGpUKd5nVfHih1x+C8e3mjfSsijZ9b5090Zf3Q4JVBj9ZrbiQc/0KZ2q+dfdSpVofuVZ7t5HhkP69b9tPUUSLjxeB52+R29L8cPKn+H4vilhUJD6rGRcKGTkPy17VMpx2Z/CGS+6zTslxHPrGqC6Kg1yW5SP5+ELZEfpVw+rgrXbNjzwLFS7nSmuTD0Pu+Ems3VTsi4aY4Lonyc6fqktyUfBuLtZu7IGb/7i/f6iEyvuvzyddlw6uKTGpbVi2K/OIjkfFR/oKFP/rW+k0es3/X54O6i4zv+o+eUO5GVy0ftE0rvp855kOR8VH+gkVGR97savaUhlfMnbFg8riUggxWv3nriIHmb1Bu8l2l80k0KMpSPoyH9u78sO+rrgI/DPli8qNPVBOZG1z7WrP0u0mjPkhJ+uzBQkUmfLfaciCLZk2f9fUYkclQjZ9r0+ut90QmxYHdO97pGSEyvhsxfmp41eoik9qqRQvHjUi1L30FCxeduSzVvylc9L69JYoiBc9vubkzpkwZ+5nIZKjmrdsNGibuRlf/9uzc3rfryylJf4ybMqNK9SdF5gbXvwWXLJw/8r1UH1t9hYsWXfzjejN1PdVnffeO7T0jXhIZ3309fWaV6jVcaevHasG8j4b62dsiRYuuWLtBZFSU30UWOn9TazRj0vtL3/olqtidTjsS1b7E2k31S5FYu8VER48YLv5GCysbxniiADh/cItjkAgZQn88Ueya+etG9fiuZ4NDS6emJUiUpRUsW6npOxMfKF5G5H10Yt+mFR+9lngxMw6Ygo69KyLnDo0Y+8JTW+dPTEuQCAAAAEDWRZworS7/Fn9otvr/ehEk8tt/x/4klnHW5TlpafnlGsvS6sbyVM+RokUvriSci5r3xfe9Gh5eNvXPTPlytHSWJ1/BJm9PDG/ZVeR9lHjx3E9fDPB7RBIyxN8Xzq6bPnrsC09tmz/xwq+xohQAAADAbYk4UZr888e5Q7NHiExqBIm8udPpZfbpJnbN/B/ef/HXbStFXuXB0PBHWkQYS5uv1prL+LXp/DKyDFH+6Q7txiwt37iDyPsi8eK57bM+FxlkevtWRH4zoN3hDXYPtRUrX7lmu9eMpe/sLa7lngKFxJ8BuF2FVawy+MtZjdp2Fnltjdq+9NZXs709dGZ4qknLPp98XalWA5HXk79g4ZYRveWHzgzGvt79OrJxe58fnXim/UtDJkS6HzqT1W7WauDoiU/UbijyevIXLNKma2/Ph85uT49UrvbxtLktOnUReW3/fb7LyOnz5IfO3Bq2aD30i8nV6znMk2DxYKEiL/ToN+G71SKfRTxepfrYbxe0fvEVkdfWpvMr475dULGK+qEzQ5OWbT7+eupTDZ4WeT0FCxd9pVd/5UNncHmiWo3p8xc938Xn/yn7witdZyxY9MSNx7hk/23TbtzUb+o9/YzI6ylctGjP/m+Ih84kVarX+Hbh4s4R3URem7HJrO8Wux86k7Vs237C9JkNG/vW2yJFi/YZ+Ib9Q2cICOJEaXJo9oh//lA8ZVOibhuCRGkR7LmuryScWz+qx+Flds+XuWJDtXqNCmvY3lhEabrIDHNd58gVEt6ya7svlvoxtujEvo1xm1eIDDKrvy+cnTc0Ypvt82VmbGjWlpZvjqn8bCdjEaUAkKJY6bItuvQa/OWsXHmkmelUjGpvfTX7uVd6GRuKIi/Khlft+u5IYxF5J8VLl/3o2+WN23mNBBUvU7ZVRO93v47MFaLX1ZC8QyfMadW1t7GhKPKiXKWq3YeNMhaRd1KiTNnRkcubdvB/dpJbycOh5Tp27/PxtLm59a6LUW3k9Hmduvc1NhRFXjz6RLUBwz81FpF38p+wchO+W/3c8z4HrTKDUmHlX+7Zf+y3C/Lk1TqNRrVx3y7o0rN/6bLlRZEXFatUf+eTz41F5J0YDc5c9mO7l/yfL+k2EVqufPd+A6fPXxSid8mMajMWLOrRb2BYOYdL9kT1Gh99PtZYRN5JWPkKi39c/6JtGKhs+Qo9+7/x7cLFefPeI4psGdW+/W5RrwFvGBuKIi+q1qgx8otxxiLyTowGl6/Z8HJX/+c1gz7iRP47tmq68gVnhas9U6pJlvxrJn3kyveQSHl3LZjvs7+ScG7r+MF/nla/nM5QIDS8+ajFocGJDeXIlUekvMs8787PkSukfOMOL0xe72u06MS+jSKFTOnvC2eXjOxn85RZsfKVu09cVbkZsSEADoqVLttQb1TR0+06O0aIPFWq1dBYRMZWy4jeImWreJmyz3iPJXlq0v4lxwiRpydqN9QcVdSmax+R8l2VOg1fHjDk240H3MusjQfadXNusN6zrSM3/ey59H5/tFEo/jijPRxa7r96ARqjmmOEyFP1eo1q6I0qeqF7P5Hy3ZP1n+7x5rAlOw8v9VhefN25wcb/bbN81+Hlu464l8EjPjcKxR/7qFRY+TYvagVo2r4Y4Rgh8vRUg6dr6Y0qeqVXf5HK3Oo0bDxgyPsbDkQby8YbS7c+A8Qfe9e8ddvNP8eYy0GxvP/pF0ah+GMfhZYr//wrWuN0Xnilm2OEyFO9p5+przeqqGd/h/fhuJUtX8E+nOT2YteujhEiTw0bP6M5qqjPAN3eIu2IE/np/MEtJzYuEBkP95euWLaV1i8rty2d586SgzmgZtf04TYDdu4rVqZWr1E5cgXr4bg7NVq+lpyY2ab4cUWLKjyt+yTa2eh9zFKUma3+aqjNW8YKlAxt+eaYnLkzyyOiADK5sIpVRMpWWEWvD3B5oxNXypUnr81TbBaaNcuFe32myRuduFLukLzlK/l8Elx6Dhvd873RdZ9tJfJpU7VOo1cGDnnr80maA3mC7ZHKWifc5lkzbx4Oc/7XdZ6QvH607PLGR58ZSyN/gzsWNes//fpb7w3/cqrRJVHki4pVtI7icb1qnnTiSnny5vX26rRMZdjoMcbSrJWfwR2Luo0aDxz6weeTp2uODLJ4oprXx7I82Txr5k1YeedLFpL3HpvnwmSalX1q00UnrpQ37z1Va1hf9IbgIU7kj3/+OBfzvWI4390PPPTIC2+LDLy4t2hpkfLuL++DfdIobs18+8arpbxHP3jy6E1vlJQJHj2TVWrZtdnbui9EOxu9T6SQyexbEWk/X3XTnn6+ThjA7UnzubN8BQuLlDadTXKH+BDU1nzuLL/vXc1fqIhIead5omRtu/WpUse3WZB0VKhU7ZXUL7/PKJrhqgc1TrKFziZ+B8tefL3fk/V9m75Hx+NVqvd8e5jI+CKP3mNBBQsXFSltD2lsEhKitfeM1a3PgDoNG4tM4FSuVuONof787qQZXSpcxOdLVkhjk7z3+Hbnaz53Vrioz73V2cTX3iKNiBP549DsEf/+Y30y6M6784R3/dj4KfLa9k1666eBjV3L5hG3xfPqjqGiIMWJ/k1Oil07T2RUilSsnQ7TVN9XzDnOkhmmKFJ6oHiZRn1H64SKeEF+5nT1SuLeFZEio1K6Sl2mqQYQDH5ESXQ2yVfQ59iBI81wkqfcGl0tUMjn8JOhRJlyzYI2n1HVOo0yzwNojvwI6OgMzHmwsD+30H/CyrV8wefZozXVrP904+eCNdWp5jRGnnTCGQWLBP6TGFhlypXv8HKw5k6q26ix3w+gOfJjsJJOTMeP8JMOzXCSJ63eFi0mUkgXxIl85m1aoordRtz9gPPMOxb/XDp3KX6/yBi/l/jeQlaUr0y4SHlxIS5KpALqQmyU/QzZ9xVzHuuUdjpDiv44FawRVWmXI1dI7W7D/Hs071py4jdd686QlwhzObGXWY389PdFrw+RWZw6svfqFbtHAguUDBUpANDjx0ChjOLHQKEMF6hnzbypF+T2dfgxUCjDPR2gZ8288SNO9JBfAa/bx7Ot2olUcDRv7XP7OqN+Mg8/Bgoh6yJO5JsLXqYlKtWkS94i/oQYfp6lfq3+rc1xPNG/yUlnDmwWmcD583ScSHnhOHnQteTEtI/00RlPdD5GK1L2xymHIwqSkHwFyzzVTGR8YR9dYgiS3+xDP57snzgz3OU0LZGxL5u5jQAAAZQ7JG/dZsGN45QMLWcsIgM9eULyBmpOIm9KhZUzFpFBmoXkzRuoOYm8CS1X3lhEBsjiiBP54P/+STq2arrIeLi/dEVf34L/7z9JJzYs3PLxy5ahSXffH/SHnjKD/GXC73R67deJ7atEyhfmu8y+GuwtlJP21+1f0Avf2HsozGE4leGPU3E6MaBzaZ4DaPE7nWa9Ws+9RC2aIv7ASUh+h3s1p5eQkM2GVzN06uuM3bs9xyml9ccT6UeUvDl1eK9IAQCCzO95r31SQW8aabg9ViU9Jmx+PF32cpuoVNXnyZX9UFlvXmog8yNO5INjq6b/c+l3kfHwR/z+tW8847isGXhz2TikTfxKo7XbdPTEnbnyFH68tsh4cTE2Kn7tfJHR89fp+K3jB1+IjdoyfrB/r5b/1ylSELPGuUuOu76vWBmdh7aObVkpUl6citr0eyDiVp5Oar/PPsTp6TlvcxjZHHvGjie6rLH3tAdZ/JMzt0Nc1ejYhRMOA4U0/c/pGPfYTm/kklEnCgBuMVVqa73WPY2qBWGS7Fub5uv206im3tvooaN2o8BPXy2rmy57AdIBcSJdf8TvP7NztcgETYbPT+Q44iZZI7YlT/ItK9XA+QneI8unXYzVjYOc2b95/agerpFEKaOKBvkRKrJ/2itmzbw/A/Sc139qNhUp745tXWHz1jPjj3ZFjhEZWz69n95oVnOMUqLt83c5coV4ixN5G2dkSNQeFBNwV68kJmjEWRJOZsyDfnnzO08sffpIYIb5nLYdLrR3ucO70nzlGFH6X9JlkUqzv3hcDkBWkz7jiUqGlsskL8jPKtJnPFGpsHL+vSAfsvQZTxRarrx/L8gHMhviRLqOrZohUlmWzvAlxzCQzqNbjqNyDLkfKFiihnOsZNv4Nx1HFV1JOLdr+nBjEfkUf56O/3WbdTyOsVOR8uJCbNQv0lYuh5ZONRaRseXtqTdPD9fUmtxn/dg3lKGiP07FrRv7hmYAKMnHQTo7Z38uUrbsx/6UqOx1vFgO749Q+RTSCqyfV88RKVvH92y8eCIDQkVFy1cWKe/2rZyjnDbo9JG9i0f2c/+R47vMTh3Ze2jDMpFJbev8icYiMrb+vnBGpGz970qi4/AlzbmQdPb4v6QMu8EAQEezDi9/u2H/jeWAsaRb+GbKyi1zNv/sXiIyx/vyM4mWL3RZsvOw55Ju4Zt567av2H3YWFbuPmIsvd56T/wBbHV4uev6AzEbPJZ0C9+s2rp7y8EYY9l6KNZYBg3z5335QIYjTqTlzM7Viap3nAWc46w9aZEQd/PFat441rmo8Sayswe2iJStcs9GOAZuDEeWTVv5Zsv4tfMtY4uuXDoXt3b+tvFv/vj+i2f2Wye9Lvlk09CG1iFLBTQmBoqaO8ZYPMcNxayZt3ZUD+OnyDs5H+M8HidPvoL/0QgVJSWc++Hj7kd/urnrU1GbdkWOWf1xd5uhRhaXfBwDZbTsGCq6lpwYt2WFyKg88nRHkZLkCOZN7p/d300+sEorTmRYM+G9346mdVooX+XMHeIYKrp6JXHJqP6eo4r2rYhcPLKfsRiFq78a6irUCTmtmz7aWDzHDe1dHjlnSITxU+SdnNSbwyhu1waR8k6zqROHnKudOLxHpAAAAAB4QZxIy0nVO86C4f/d7TxtjX+Or1/wt0ao65f1822GFP2bnHRsnfMEPUYLx9Y5n7E7c+Wp/LLW/60y9ntk2bRt499c0rvR4hvLT+93NgovqB5Mq9A8Irx9X5HxcG/R0rk13kn/y7aV60b1+K5ng4Upy6GlU91hoxy5QhoM/vph26fGkhLORXtEdrwJa9ReZ5aia8mJBxZPmdO9vrFEdq+/ZcoHx7beDNBUfK5rKaf3jh3bsvIPH5+Wit+yYvPk90VGZePkD2zG/lRq2c1xluuMdebovp9XzTGWLTM/m9KljpEQf6Dh8sWzKz4dMKPXs/tXzTGWoxuXiz8IsnJ1nhUp7/6+cHbxyP7jXqzlWrYtmOQOG104Ebt+xmgjUaBkqOOQIsOhDcvmDI344oWnXMvW+RPdYaOcuUM6Dp/6SL3mrqyS0ZM9TkGl/11J3K0ReDKqbZ47QWS82LUs8rzG03C7ls7m0TMAAADAHnEiZ2d2rlZOXx0Md94d+KEWf/8Wf3jh2NgV00Te1r/JSds+73lcFeU5tWPVls9f13nuzBC9fNq+bz666DQ66d6ipWv0GCkyAVK1yxB5JJFbheYRIuW73PkKNhj89X3FyjjOfHRwyZS9c8acjtok8ip58hV89L/+d8ZQtVO/co3aJyU4/Lv3WnLiqhHdj/w4z6do0cl9m+b3bXHkh7mXUm91+Me5i97pZDOHUYlKdR5p3EFkMpOfV8+Z8kod17Lq0wG7v5tsLDGb/IzyXL2SuOu7ybsWTto889OJL9d2L8EbalSqSl2doUA27rkxyVGNdq+5En64p0ChjsOnFigZ6vi82JZ5E9ZOG+VtxNDu5ZGz343QfKbMqLxs7BDlwKLzv8b+NHWUYyDJxejzN2912blstsgDAAAAkBAncnZmV9Cnr3YL+HNnl+L2b/+85+kdPrxj/t/kpNgV0zZ++JLIpzi44Atj0ZnE2u3sgc07v37TMVSUPzS8Ro+RATnwe4uWrjfo68IVa4m8ivGnZbxHkWw8GBreYNDXruFIOhMwHd+6YvvUD/bOsZtq+j81mz36364i44s8+QrW7zO6lN4kRy77F01ZNaJ7vO3DYhbXkhOjjK0+em1Wt3quZear9fYtmmIzg3WJSrXrvDpMZHwXojFb8+2szssDHV+Qr3RPgULPDR5TqVknV7Z0lbrutE+KVajccfhU13AknTeaHVy/bPm4oWummeOYPH33cb8t8yZqBolcYndtWDCi78/rU02cdPLQ3m/ffuXnderZlJT+dyVx45wJE3u3EXkAAAAAqREncvZ//w9uW7UAAHq/SURBVKTf1KfBGE+U+eUPDW84ZJbOtNbe3JkrT8X2fesN+vreoqVFkXcVmkf4Giqq1KFfrV6j3I+J+ffSfaWyjdrXiBATx2gqVbNZi+GzH7ox15Kv01QHiXFyar86zFhE3jubDnt7RRpc8uYv1GLQ576Giio169T50/mWsUhPtnvN11BR/S5vtHxzjHvvjuOJAAAAAGRFxIkyl7s15nW+Jd2ZK89j7fo2HDqztMb78j3dW7R0heYRz45cXPJJH8JMxiZVuwzRmasorGH7FqMWP5y6cZupefxQNLx20w9mGz9F3rtSNZs989aEqp36iXyKNAatwlt2C2/ZtbTTJEc2HiheplLLrh2+WFqikvMhGK56P3v5iBM5yV8i9IXR88rXsZsbyM0VIXqyrfopsyfbvfZMrw905iqq3KxT90mrLBMS6YwnAgAAAJDlZHu+g8driZq+Y/zIdsd1V85GNuM/C+cCZR1rUTa5jtwdRdNW2aSGFBtJTWe7Lm0lRdLkOiZFL60Uh+bf4et0yblAWWSVXaeH0g2jumJyO8oeiU0vxkb9ddqcdfvIcsW0SgVCw/OHVjQSZVKCSjrXWtUl04XYqD9PxZ/Zv+nPlN255MgV4prhKKxhe1fJTVLT8r6Uh+bIOPZryYnHt668lpxkmQa7VM1mefIXLNeovbpdjb2prpp6s0sn436/8b62c9FR3uYhKlGptmvsTwVpKiLHL4c5fZorA23Gae807uYDRPKd7+eHWlVL1Ue5mrUpRVhdq0ti7aZXR1HL09UriUc3Lrt6JWnfylRTQd9ToFCFlBmvbwwXct796SN7L/waG797g+cLznLmDnkipYXKrnZU3ZHLVNdI/vDJpK2kphX716iTli8HT3I7qv/HorhlRcKDqnGRsKHTkPx1LdNpRybfjcG7QKoLoqDXJbnI2ri7xpbIrxJOH3ela3bsWaB4KVdak3wYet9XYu2makck3By/HAzKz52qS3JT8m0s1m7edv96Y+cJ1Cb8ePPvFMXFV8gWHbVr7JvdRc6LsuFV+420m6TMsq+uDZxffjptnfnU/HXphCg+aDcKju7b9ekbDrO/la9U9Y3RE0UmteyKE+J1X25GwYo5M+ZPHivyXtR7tvUrtu+5V91pVvJdpfNJNCjKVH9Zt635qMh4t3DbQZHyQt7Xob273u/j8Iz/o09Ue2/sFJFJoTghGresZ43vZ037drzd5AOGxv9t8/pbw1S9NnanOEUi5Z3RxyZPlBcZ71bvOSJSKTSO7I4Du3e+2eMVkfEivGr1T752mA5V555RnQ6xtqf1xSvdyO46c2ZMnTz2M5HxonnrtgOHpLznXmpa3pdef+548pFQkfJux+FUL+uQT6P8b8G9O7b3ikg1i4isSvUaX02bKTJu16VT5HEgT5RzfnRjT7Q5t6lP13rX9u3du3QWGS+q1nhy4nSzt3I7Mr06Ug/F+iaNZkxa19r7LyFumveMhWpfYu2m+AKRCmKio0cM/9CVDisbRpwoFeJEFhkVJ7pJsTsrnWut6pKV3j0j1m467eiQjz27Tn8MGnuTe6T4CMukKtk1zqP9l8Olk3HLP3xVZFKr3KrbI8/cjDrJd76fH2pVLVUf5WrSFRFrDwG6Z1R1FLUs5P6obj3n3csb6TRjUGyoOCHyTSOTtpKaVuxfo07wvhyIE1notCzXUX1b6twwml2Si6yNu2sQJ7pBvo3F2s3b7okTEScyKC+rokz1lzVxIk/EiVLR6KFB64tXupHddYgTCcSJPGg0Y9K61t5/CXHTvGcsVPsSazfFF4hUQJzIg3y1iBOlRpzISirSaUeHfOy3ZJzo0A9z930/WWQ8hOQv2HzIJPcMUAb5zvfzQ62qpeqjXE26ImLtIUD3jKqOopYFcSILuU7wvhyIE1notCzXUX1b6twwml2Si6yNu2sQJ7pBvo3F2s3b7nXiREESjDhRkBAnElR/WevEiYLkdosTBQlxIgu9/mjFiYIkSHGiICFO5I1qX2LtpvgCkQoscSLV77oAEBxxm9Xvoa/cqptnkAgAAAAAkCGIEwFIJ4d+mJuoetlZ5VbdSlSuIzIAAAAAgIxDnAhAeki8eO7Q6rki4yG0VrNHpMmwAQAAAAAZgjgRgKC7lpz405gB8mvOQms1q/HCAJEBAAAAAGQ05rFOhXmsLZjH2koq0mlHh3zst9I81ss/fPXSSfPdB57MF5y5RxLJG8n3gtYFsm6mPlJFH+Vq0hURaw8BumdUdRS1LOT+qG49593LG+k0Y1BsqDgh8k0jk7aSmlbsX6NO8L4cVP+PRXHLioQHVeMiYUOnIeaxtlB8iBTfDwLzWN8g38Zi7eZt97zvjPedGZSXVVGm+sua95154n1nqWj00KD1xSvdyO46vO9M4H1nHjSaMWlda++/hLhp3jMWqn2JtZviC0QqYB5rAOlNfrKs7qvDeNwMAAAAADIb4kQAgq5E5Tru58seKF6m+buTmLgaAAAAADIh4kQA0kOZWs0qtepm/Hz23UkPFC8jSgEAAAAAmQlxIgDp5JHGHZi1GgAAAAAyM+JEAAAAAAAAMBEnAgAAAAAA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Boltzmann proposed the equation to calculate the entropy of a system in a given macrostate: S = kln(W) where W is the number of microstates corresponding to a given macrostate. Use this equation to find the entropy of each of the 4 macrostates given in the table below.