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AP Physics C: Mechanics

AP · College BoardPhysics C: Mechanics571 cards

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Flashcards for AP Physics C: Mechanics, split into the seven units of the Course and Exam Description in order, then by topic. This is the calculus-based course: cards cover derivations, differential equations and integrals as well as the physics. Equation cards say whether the formula is on the AP Physics C: Mechanics equation sheet or has to be recalled.

Adding it gives you your own copy, with every subdeck below. Each card then comes back just before you would forget it, and every one you get right or wrong counts towards your mastery of its topic. You can delete or suspend the parts you are not studying once it is yours.

What is inside (48 subdecks)

  • Unit 1: Kinematics72 cards
    • 1.1 Scalars and vectors19 cards
    • 1.2 Displacement, velocity and acceleration21 cards
    • 1.3 Representing motion11 cards
    • 1.4 Reference frames and relative motion9 cards
    • 1.5 Motion in two or three dimensions12 cards
  • Unit 2: Force and Translational Dynamics147 cards
    • 2.1 Systems and centre of mass15 cards
    • 2.2 Forces and free-body diagrams12 cards
    • 2.3 Newton's third law12 cards
    • 2.4 Newton's first law9 cards
    • 2.5 Newton's second law10 cards
    • 2.6 Gravitational force30 cards
    • 2.7 Kinetic and static friction14 cards
    • 2.8 Spring forces10 cards
    • 2.9 Resistive forces13 cards
    • 2.10 Circular motion22 cards
  • Unit 3: Work, Energy, and Power80 cards
    • 3.1 Translational kinetic energy9 cards
    • 3.2 Work22 cards
    • 3.3 Potential energy20 cards
    • 3.4 Conservation of energy17 cards
    • 3.5 Power12 cards
  • Unit 4: Linear Momentum64 cards
    • 4.1 Linear momentum14 cards
    • 4.2 Change in momentum and impulse17 cards
    • 4.3 Conservation of linear momentum16 cards
    • 4.4 Elastic and inelastic collisions17 cards
  • Unit 5: Torque and Rotational Dynamics75 cards
    • 5.1 Rotational kinematics17 cards
    • 5.2 Connecting linear and rotational motion9 cards
    • 5.3 Torque14 cards
    • 5.4 Rotational inertia17 cards
    • 5.5 Rotational equilibrium and Newton's first law in rotational form9 cards
    • 5.6 Newton's second law in rotational form9 cards
  • Unit 6: Energy and Momentum of Rotating Systems67 cards
    • 6.1 Rotational kinetic energy8 cards
    • 6.2 Torque and work8 cards
    • 6.3 Angular momentum and angular impulse15 cards
    • 6.4 Conservation of angular momentum11 cards
    • 6.5 Rolling10 cards
    • 6.6 Motion of orbiting satellites15 cards
  • Unit 7: Oscillations66 cards
    • 7.1 Defining simple harmonic motion10 cards
    • 7.2 Frequency and period of SHM9 cards
    • 7.3 Representing and analysing SHM20 cards
    • 7.4 Energy of simple harmonic oscillators11 cards
    • 7.5 Simple and physical pendulums16 cards

Some of its cards

  • What does Newton's law of universal gravitation state?
    Every pair of masses pulls on each other with a force that grows with the product of the two masses and shrinks with the square of the distance separating their centres
  • In the object model used to analyse motion, what properties of a body are ignored?
    Its size, shape and internal structure; it is treated as a single point with properties such as mass
  • Which component of a force exerted on a rigid system produces torque about a given axis?
    Only the component perpendicular to the position vector from the axis of rotation to the point where the force is applied
  • What kind of energy can a system composed of only a single object have?
    Kinetic energy only
  • Unbalanced forces
    Forces on a system that do not cancel out, so their vector sum is nonzero
  • When an object rolls, how does its total kinetic energy relate to its translational and rotational kinetic energies?
    It is their sum: Ktot=Ktrans+KrotK_{tot}=K_{trans}+K_{rot}
  • How far, in radians, a point on a rigid system has turned about a chosen axis
    Angular displacement
  • What equation gives the magnitude of the angular momentum of a rigid system rotating about a specific axis, in terms of rotational inertia?
    L=IωL = I\omega
  • What kind of motion is simple harmonic motion a special case of?
    Periodic motion
  • What is the total angular momentum of a system about an axis, in terms of its constituent parts?
    The sum of the angular momenta of the system's constituent parts about that axis

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