Chapter 4: Laws of Motion
1. Introduction to Laws of Motion
- Laws of motion describe the relationship between the force applied to an object and its motion.
- These laws were formulated by Sir Isaac Newton.
2. Newton's Laws of Motion
First Law (Law of Inertia)
- A body remains at rest or in uniform motion unless acted upon by an external force.
- Inertia: The tendency of an object to resist a change in its state of motion.
- Types of Inertia:
1. Inertia of Rest: A body at rest remains at rest (e.g., dust falling off a carpet when beaten).
2. Inertia of Motion: A moving body continues to move (e.g., passengers moving forward when a
bus suddenly stops).
3. Inertia of Direction: A body continues moving in the same direction unless acted upon (e.g., a
passenger moving sideways when a car takes a sharp turn).
Second Law (Law of Acceleration)
- The rate of change of momentum of a body is directly proportional to the applied force and occurs
in the direction of force.
- Mathematically: F = ma
where,
F = Force (N), m = Mass (kg), a = Acceleration (m/s^2)
- Momentum: p = mv
1. Introduction to Laws of Motion
- Laws of motion describe the relationship between the force applied to an object and its motion.
- These laws were formulated by Sir Isaac Newton.
2. Newton's Laws of Motion
First Law (Law of Inertia)
- A body remains at rest or in uniform motion unless acted upon by an external force.
- Inertia: The tendency of an object to resist a change in its state of motion.
- Types of Inertia:
1. Inertia of Rest: A body at rest remains at rest (e.g., dust falling off a carpet when beaten).
2. Inertia of Motion: A moving body continues to move (e.g., passengers moving forward when a
bus suddenly stops).
3. Inertia of Direction: A body continues moving in the same direction unless acted upon (e.g., a
passenger moving sideways when a car takes a sharp turn).
Second Law (Law of Acceleration)
- The rate of change of momentum of a body is directly proportional to the applied force and occurs
in the direction of force.
- Mathematically: F = ma
where,
F = Force (N), m = Mass (kg), a = Acceleration (m/s^2)
- Momentum: p = mv