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
4PRACTICE PROBLEM
At sea level, in what states can H2O exist? Refer to the phase diagram of H2O.
![Phase diagram of H2O showing solid, liquid, and gas states at varying temperatures and pressures.](data:image/png;base64,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)
At sea level, in what states can H2O exist? Refer to the phase diagram of H2O.