AP Physics 2 Electric Circuits: Learning to Analyze Real Networks

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25 Terms

1
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Charge conservation (in circuits)

Principle that charge is not used up in circuit elements; it moves through the circuit, so current is constrained by conservation of charge.

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Current (I)

Rate of flow of charge through a cross-section of a wire/component; I = ΔQ/Δt.

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Potential difference / Voltage (ΔV)

Energy per charge transferred between two points in a circuit; ΔV = ΔU/q.

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Resistance (R)

Measure of how strongly a component resists current for a given voltage (for ohmic behavior, relates by Ohm’s law).

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Ohm’s law (for an ohmic resistor)

Relationship between voltage, current, and resistance: ΔV = IR (under the conditions where the resistor is ohmic).

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Ideal wire assumption

In AP Physics 2 circuit analysis, wires are typically treated as having negligible resistance unless stated otherwise.

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Series connection

Components connected end-to-end so the same current must pass through each; there is only one path for charge through that part of the circuit.

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Parallel connection

Components whose ends connect to the same two nodes, creating multiple paths for charge; each branch spans the same two nodes.

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Node (junction)

A connection point in a circuit where branches meet; used to determine true series/parallel relationships based on connectivity.

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Series current rule

In a series path, the current is the same through each element: I1 = I2 = I3 = I.

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Series equivalent resistance (Req)

For resistors in series, the equivalent resistance is the sum: Req = R1 + R2 + R3.

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Voltage division in series

In series, each resistor’s voltage drop is ΔVi = I Ri, so larger resistors have larger voltage drops (with the same current).

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Parallel voltage rule

In parallel, each branch has the same potential difference because both ends connect to the same nodes: ΔV1 = ΔV2 = ΔV.

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Kirchhoff’s Junction Rule (KJR)

At a junction, total current entering equals total current leaving: ΣIin = ΣIout (conservation of charge).

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Parallel equivalent resistance (Req)

For resistors in parallel: 1/Req = 1/R1 + 1/R2 + 1/R3.

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Parallel equivalent resistance qualitative rule

The equivalent resistance of parallel resistors is always less than the smallest branch resistance.

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Power in a circuit element (P)

Rate of energy transfer/conversion in a circuit element: P = IΔV.

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Power form: P = I^2R

Power expressed using current and resistance (derived from P = IΔV and ΔV = IR); often most direct when current is known/same (e.g., series).

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Power form: P = (ΔV)^2/R

Power expressed using voltage and resistance; often most direct when voltage is known/same (e.g., parallel).

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Kirchhoff’s Loop Rule (KLR)

Around any closed loop, the algebraic sum of potential changes is zero: ΣΔV = 0 (conservation of energy).

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Resistor sign convention in KLR

Traversing a resistor in the same direction as the assumed current gives a drop ΔV = −IR; opposite the assumed current gives a rise ΔV = +IR.

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Ideal battery/emf (ℰ) sign convention in KLR

Crossing from negative to positive terminal is a rise (+ℰ); from positive to negative is a drop (−ℰ).

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Ideal ammeter

Meter with negligible resistance placed in series to measure branch current without significantly changing it.

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Ideal voltmeter

Meter with extremely large resistance placed in parallel to measure potential difference without drawing significant current.

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Reduce-then-expand strategy (combination circuits)

Process: (1) identify series/parallel groups by nodes, (2) reduce step-by-step to an equivalent resistance, (3) find total current, (4) expand back to find individual currents/voltage drops; switch to Kirchhoff if not reducible.

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