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)
21. Kinetic Theory of Ideal Gases
The Ideal Gas Law
21. Kinetic Theory of Ideal Gases
The Ideal Gas Law: Study with Video Lessons, Practice Problems & Examples
86PRACTICE PROBLEM
As the manager of a hot yoga studio with a volume of 10 m³ and a temperature of 40°C, you want to increase the relative humidity from 0% to 15% to enhance the experience for your yogis. Calculate how much water (in kg) needs to be evaporated to achieve this humidity level.
![Table showing the saturated vapor pressure of water at various temperatures in °C and corresponding pressures in atm and Pa.](data:image/png;base64,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)
As the manager of a hot yoga studio with a volume of 10 m³ and a temperature of 40°C, you want to increase the relative humidity from 0% to 15% to enhance the experience for your yogis. Calculate how much water (in kg) needs to be evaporated to achieve this humidity level.