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AP Physics 1 Comprehensive Review
May 14, 2025
AP Physics 1 Quick Review
Introduction
Mr.p condenses 3.5+ hours of AP Physics 1 content into a short review for exam preparation.
Longer reviews and practice exams are available (links in video description).
Unit 1: Kinematics
Vectors vs Scalars
: Vectors have magnitude and direction; Scalars have only magnitude.
Distance vs Displacement
:
Distance: Path length, scalar
Displacement: Straight-line between initial and final position, vector, (\Delta x = x_f - x_i)
Velocity and Acceleration
:
Average velocity = displacement/time, vector
Average acceleration = change in velocity/time, vector
Instantaneous: small time intervals
Uniformly Accelerated Motion (UAM) Equations
:
5 variables, 4 equations; knowing 3 variables helps find the other 2
Graphs and Motion Analysis
:
Position vs Time: slope = velocity
Velocity vs Time: slope = acceleration; area = change in position
Acceleration vs Time: area = change in velocity
Projectile Motion
:
Acceleration in y-direction: (9.81 \text{ m/s}^2) (use (10 \text{ m/s}^2) for exams)
x-direction: constant velocity equation
Relative Motion
: Description changes with observer’s frame of reference
Unit 2: Force and Translational Dynamics
Center of Mass
: Total mass-weighted average position
Forces
:
Vectors, always between two objects
Free Body Diagrams (FBDs)
: Show all forces originating at the center of mass
Newton’s Laws
:
First
: Law of Inertia
Second
: Net force = mass x acceleration (vectors)
Third
: Action-reaction pairs are equal and opposite
Gravitational Force
: Force = mass x gravitational field strength
Friction
:
Static and kinetic, proportional to normal force
Coefficient of friction ((\mu)): dimensionless, experimentally determined
Newton’s Law of Universal Gravitation
: (F = G \frac{m_1 m_2}{r^2})
Spring Force (Hooke’s Law)
: (F = -kx), towards equilibrium
Circular Motion
:
Tangential velocity, centripetal acceleration
Period & Frequency: Relationship (T = 1/f)
Centripetal force = mass x centripetal acceleration
Unit 3: Work, Energy, and Power
Kinetic Energy
: (KE = \frac{1}{2}mv^2)
Work
: Energy transfer through force over distance
Potential Energy
:
Gravitational: (mgh) or negative with distance in universal formula
Elastic: (\frac{1}{2}kx^2)
Energy Conservation
: Mechanical energy remains constant without non-conservative work
Power
:
Rate of energy change
Average power = work/change in time
Unit 4: Linear Momentum
Momentum
: (p = mv), vector
Newton’s Second Law (Momentum)
: (F_{net} = \frac{\Delta p}{\Delta t})
Impulse
: Change in momentum, area under force-time graph
Collisions
:
Elastic, inelastic, and perfectly inelastic
Momentum conserved if net external force = 0_
Unit 5: Torque and Rotational Dynamics
Angular Displacement
: (\theta = \theta_f - \theta_i)
Angular Velocity and Acceleration
: Rigid bodies have uniform angular motion
Torque
: Ability of force to cause rotation; (\tau = rF\sin\theta)
Rotational Inertia
: Object’s resistance to angular acceleration
Rotational Equilibrium
: Net torque = 0; constant angular velocity
Unit 6: Energy and Momentum of Rotating Systems
Rotational Kinetic Energy
: (\frac{1}{2}I\omega^2)
Angular Momentum
: Conserved if net external torque = 0
Unit 7: Oscillations
Simple Harmonic Motion (SHM)
: Restoring force proportional to displacement
Mass-Spring and Pendulum Systems
: Specific equations for period and frequency
Energy in SHM
: Sum of kinetic and potential energy, constant in isolation
Unit 8: Fluids
Density and Pressure
:
Density: (\rho = \frac{m}{V})
Pressure: (\frac{F_{\perp}}{A})
Buoyant Force
: Equal to weight of displaced fluid
Bernoulli’s Equation and Principle
: Conservation of mechanical energy in fluids_
Conclusion
Additional resources available for further review and practice.
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