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)
8. Centripetal Forces & Gravitation
Satellite Motion: Speed & Period
8. Centripetal Forces & Gravitation
Satellite Motion: Speed & Period: Study with Video Lessons, Practice Problems & Examples
11PRACTICE PROBLEM
Two satellites with an identical mass of "m" are revolving around Earth that has a mass of "M" in the same circular path with radius of "r" but is always positioned at opposite ends of a diameter line as shown in the figure below. What would be their orbital period "T" value?
![Diagram showing two satellites of mass 'm' orbiting Earth (mass 'M') at radius 'r', positioned at opposite ends.](data:image/png;base64,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)
Two satellites with an identical mass of "m" are revolving around Earth that has a mass of "M" in the same circular path with radius of "r" but is always positioned at opposite ends of a diameter line as shown in the figure below. What would be their orbital period "T" value?