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AP Physics C: Electricity and Magnetism

AP · College BoardPhysics C: Electricity and Magnetism34 notes in 6 folders, 168 KB

Notes for AP Physics C: Electricity and Magnetism (College Board), in folders for the course's six units in their order: electric charge, fields and Gauss's law; electric potential; conductors and capacitors; circuits; magnetic fields and electromagnetism; and electromagnetic induction, with one note for each topic or pair of topics. Calculus is used throughout. Follows the course framework for exams from 2027.

Adding them puts a copy in your notes, in a folder of its own with the folders below, for you to change and turn into flashcards or a question deck. Download gives you a zip of markdown files, which opens in any notes app.

What is inside

  • Electric charges, fields and Gauss's law
    • Electric charge and Coulomb's law6 KB
    • Charging, conservation of charge and permittivity5 KB
    • Electric fields5 KB
    • Electric fields of continuous charge distributions6 KB
    • Electric flux and Gauss's law7 KB
    • Applying Gauss's law to spheres, cylinders and planes5 KB
  • Electric potential
    • Electric potential energy and electric potential5 KB
    • Electric potential of continuous charge distributions4 KB
    • Electric potential and the electric field5 KB
    • Conservation of electric energy4 KB
  • Conductors and capacitors
    • Conductors in electrostatic equilibrium5 KB
    • Redistribution of charge between conductors4 KB
    • Capacitors and capacitance5 KB
    • Spherical and cylindrical capacitors4 KB
    • Energy stored in capacitors5 KB
    • Dielectrics in capacitors5 KB
  • Electric circuits
    • Electric current and current density4 KB
    • Simple circuits, batteries and meters4 KB
    • Resistance, resistivity and Ohm's law4 KB
    • Electric power5 KB
    • Series and parallel circuits5 KB
    • Kirchhoff's rules4 KB
    • Resistor-capacitor (RC) circuits6 KB
  • Magnetic fields and electromagnetism
    • Magnetic fields and magnetic materials5 KB
    • Magnetic fields and forces on moving charges5 KB
    • Magnetic forces on current-carrying wires4 KB
    • The Biot-Savart law5 KB
    • Ampère's law6 KB
    • Maxwell's equations4 KB
  • Electromagnetic induction
    • Magnetic flux, Faraday's law and Lenz's law6 KB
    • Motional emf and the forces on induced currents5 KB
    • Inductance4 KB
    • Circuits with resistors and inductors (LR circuits)5 KB
    • Circuits with capacitors and inductors (LC circuits)5 KB

The first note

Electric charges, fields and Gauss's law / Electric charge and Coulomb's law

## Charge Charge is a fundamental property of matter, and it comes in two kinds, called positive and negative. It is a scalar, so it is added as an ordinary number with its sign, but the sign carries information: it decides whether two objects attract or repel. The SI unit is the coulomb (C). Charge is quantised. The smallest free charge is the magnitude of the charge on an electron or a proton, the elementary charge $$ e = 1.60 \times 10^{-19}\ \mathrm{C} $$ An electron has charge $-e$, a proton has $+e$ and a neutron has no charge. Any charge on an object is a whole-number multiple of $e$. Because $e$ is so small, the charges met in laboratory work (microcoulombs and nanocoulombs) contain enormous numbers of electrons, and treating charge as continuous is an excellent approximation when a distribution is being integrated over. A **point charge** is a model in which the object's size is negligible compared with the distances in the problem. A charged sphere with its charge spread evenly behaves, outside its surface, as if all its charge were at its centre, so a sphere can be treated as a point charge when the other objects are outside it. ## Coulomb's law Two point charges $q_1$ and $q_2$ a distance $r$ apart exert forces on each other that are equal in size and opposite in direction, along the line joining them. The magnitude grows in direct proportion to each charge and falls with the square of the distance between them. $$ F = \frac{1}{4\pi\varepsilon_0}\,\frac{\lvert…

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