Calculus-Based Physics I by Jeffrey Schnick
Calculus-Based Physics I - Table of Contents
- 1. Mathematical Prelude
- 2. Conservation of Mechanical Energy I: Kinetic Energy and Gravitational Potential Energy
- 3. Conservation of Mechanical Energy II: Springs and Rotational Kinetic Energy
- 4. Conservation of Momentum
- 5. Conservation of Angular Momentum
- 6. One-Dimensional Motion (Motion Along a Line): Definitions and Mathematics
- 7. One-Dimensional Motion: Constant Acceleration Equations
- 8. One-Dimensional Motion: Collision Type II
- 9. One-Dimensional Motion Graphs
- 10. Constant Acceleration Problems in Two Dimensions
- 11. Relative Velocity
- 12. Gravitational Force Near the Surface of the Earth: First Application of Newton’s Second Law
- 13. Free Fall (Projectile Motion)
- 14. Newton’s Laws I: Using Free-Body Diagrams
- 15. Newton’s Laws II: Types of Forces and Creating Free-Body Diagrams
- 16. Newton’s Laws III: Components, Friction, Ramps, Pulleys, and Strings
- 17. The Universal Law of Gravitation
- 18. Circular Motion: Centripetal Acceleration
- 19. Rotational Motion Variables, Tangential Acceleration, and Constant Angular Acceleration
- 20. Torque and Circular Motion
- 21. Vectors: The Cross Product and Torque
- 22. Center of Mass and Moment of Inertia
- 23. Statics
- 24. Work and Energy
- 25. Potential Energy, Conservation of Energy, and Power
- 26. Impulse and Momentum
- 27. Oscillations: Introduction and Mass on a Spring
- 28. Oscillations: The Simple Pendulum and Energy in Simple Harmonic Motion
- 29. Waves: Characteristics, Types, and Energy
- 30. Wave Functions, Interference, and Standing Waves
- 31. Strings and Air Columns
- 32. Beats and the Doppler Effect
- 33. Fluids: Pressure, Density, and Archimedes’ Principle
- 34. Pascal’s Principle, the Continuity Equation, and Bernoulli’s Principle
- 35. Temperature, Internal Energy, Heat, and Specific Heat Capacity
- 36. Heat and Phase Changes
- 37. The First Law of Thermodynamics
What You Will Learn in Calculus-Based Physics I
Calculus-Based Physics I by Jeffrey W. Schnick is a comprehensive open-access textbook developed for university students studying physics, engineering, mathematics, and other STEM disciplines. Written for introductory calculus-level courses, the book builds a strong foundation in calculus-based physics, mechanics, force, motion, and problem-solving through clear explanations and practical examples.
Readers are introduced to essential topics including one- and two-dimensional motion, Newton's laws of motion, work and energy, conservation of momentum, rotational motion, oscillations, and wave phenomena. Each chapter combines mathematical reasoning with carefully explained derivations and worked examples, enabling students to strengthen their physics problem-solving skills, mathematical analysis, and calculus applications.
Widely appreciated for its logical organization and accessible writing style, this textbook serves as an excellent resource for classroom learning, independent study, and exam preparation. Jeffrey W. Schnick's practical approach helps learners confidently master classical mechanics, introductory calculus-based physics concepts, and analytical reasoning, making it a valuable reference for engineering and science students.
Book Details & Specifications
Title:
Calculus-Based Physics I by Jeffrey Schnick
Publisher:
Jeffrey W. Schnick
Year:
2008
Pages:
267
Type:
PDF
Language:
English
ISBN-10 #:
149376800X
ISBN-13 #:
978-1493768004
License:
CC BY-SA 2.5
Amazon:
Amazon
About the Author: Jeffrey Schnick
The author Jeffrey Schnick
is a physics professor at Saint Anselm College and an advocate of open educational resources (OER). He is widely recognized for creating freely accessible learning materials that make calculus-based physics easier to understand for undergraduate students in physics, engineering, and other STEM fields.
Drawing on years of classroom teaching experience, Professor Schnick has developed textbooks that combine mathematical rigor with clear explanations, worked examples, and practical applications. His instructional approach helps students build a strong foundation in classical mechanics, calculus-based physics, analytical problem-solving, and introductory university physics.
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