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)
20. Heat and Temperature
Phase Diagrams, Triple Points and Critical Points
20. Heat and Temperature
Phase Diagrams, Triple Points and Critical Points: Study with Video Lessons, Practice Problems & Examples
3PRACTICE PROBLEM
Imagine you are in a laboratory experimenting with water. You carefully control the conditions as the temperature of the water reaches 150°C. What phase will the water be in under a pressure of 1 atm?
![Phase diagram showing states of water at various temperatures and pressures, highlighting critical points.](data:image/png;base64,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)
Imagine you are in a laboratory experimenting with water. You carefully control the conditions as the temperature of the water reaches 150°C. What phase will the water be in under a pressure of 1 atm?