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
5PRACTICE PROBLEM
At what range of pressures and temperatures can water exist as a liquid? Refer to the phase diagram of H2O.
![Phase diagram of water showing solid, liquid, vapor, triple point, and critical point.](data:image/png;base64,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)
At what range of pressures and temperatures can water exist as a liquid? Refer to the phase diagram of H2O.