Newton's laws of motion form the foundation of classical mechanics. These three principles explain how forces affect objects, from a book resting on a table to a rocket launching into space. Understanding these laws helps us predict and analyze motion in everyday situations.
Applying Newton's laws reveals the hidden forces shaping our world. From the inertia that keeps us in our seats during a car ride to the action-reaction pairs propelling a swimmer through water, these laws govern the physics of motion all around us.
Newton's Laws of Motion
Newton's three laws of motion
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First Law (Law of Inertia)
Objects maintain state of motion or rest unless external force acts upon them
Inertia resists changes in motion, proportional to object's mass
Examples: passengers lean forward when bus stops suddenly, coin on paper flicked off table
Second Law (Law of Force and Acceleration )
Net force equals mass times acceleration [F = ma](https://www.fiveableKeyTerm:f_=_ma)
Doubling force doubles acceleration, doubling mass halves acceleration
Examples: pushing shopping cart (light vs heavy), rocket thrust in space
Third Law (Law of Action-Reaction)
Forces always occur in pairs, equal in magnitude and opposite in direction
Action and reaction forces act on different objects, don't cancel out
Examples: recoil of gun, fish propelling through water by pushing against it
Applications of Newton's first law
Objects at rest
Remain stationary when forces balanced (net force zero)
Examples: book on table (gravity balanced by normal force), car at red light
Objects in motion
Maintain straight-line motion at constant velocity without net force
Examples: spacecraft in deep space, air hockey puck on frictionless table
Practical applications
Seat belts protect passengers by counteracting inertia during sudden stops
Objects slide farther on ice than rough pavement due to reduced friction
Tightrope walkers use long poles to adjust center of mass and maintain balance
Calculations with Newton's second law
Rearrange F = m a F = ma F = ma to find acceleration a = F / m a = F / m a = F / m
Net force is vector sum of all forces acting on object
Steps to calculate acceleration:
Identify all forces acting on object (gravity, friction, applied forces, normal force)
Determine net force by adding vector components
Divide net force by object's mass
Units: acceleration (m/s²), force (N), mass (kg)
Example calculations:
Car accelerating: consider engine force, friction, air resistance
Object falling: account for gravitational force and air resistance
Block sliding down inclined plane: resolve forces into components
Force pairs in Newton's third law
Characteristics of action-reaction pairs
Equal magnitude, opposite direction, act on different objects
Don't cancel out as they act on separate bodies
Common examples
Person pushing wall: hands exert force on wall, wall pushes back on hands
Rocket propulsion: exhaust gases pushed backward, rocket propelled forward
Walking: feet push ground backward, ground pushes feet forward
Analyzing force diagrams
Identify all forces on each object separately
Consider action-reaction pairs for interacting objects
Example: book on table (weight of book on table, normal force of table on book)
Applications in sports
Swimming: arms push water backward, water propels swimmer forward
Jumping: legs push down on ground, ground pushes up on person