Free Online Flashcard Deck

3 Current and Circuits Free Online FlashCards

Study 3 Current and Circuits with 12 free online flashcards. Review key terms, definitions, and concepts with this interactive flashcard deck.

12 cards
01
Front

What does electric current measure?

Back

Electric current is the rate at which charge passes a conductor’s cross-section: I=ΔQΔtI=\frac{\Delta Q}{\Delta t}. One ampere equals one coulomb per second.

02
Front

How does conventional current compare with electron drift in a metal wire?

Back

Conventional current points in the direction positive charge would move, from a source’s positive terminal toward its negative terminal. Electrons in metal wires drift in the opposite direction.

03
Front

What characterizes steady-state direct current?

Back

Direct current (DC) flows in one direction. In a steady-state DC circuit, its magnitude is constant.

04
Front

State Ohm’s law for an ohmic resistor.

Back

For an ohmic resistor, Ohm’s law is V=IRV=IR, where voltage is measured in volts, current in amperes, and resistance in ohms.

05
Front

How do a uniform wire’s length and thickness affect its resistance?

Back

For a uniform wire, R=ρLAR=\rho\frac{L}{A}. Greater length increases resistance; greater cross-sectional area decreases it.

06
Front

What formulas give the power converted by a resistor?

Back

A resistor’s electrical power can be written as P=IV=I2R=V2RP=IV=I^2R=\frac{V^2}{R}.

07
Front

What does a source’s electromotive force represent?

Back

A source’s electromotive force (emf) is the energy it supplies per unit charge, measured in volts. Despite its name, emf is not a force.

08
Front

How does internal resistance affect a source’s terminal voltage under load?

Back

For a source with internal resistance rr supplying current II, terminal voltage is Vterminal=ε−IrV_{\text{terminal}}=\varepsilon-Ir. It is below the emf while current flows.

09
Front

What are the current and equivalent-resistance rules for series components?

Back

In series, the same current flows through every component, and the equivalent resistance is Req=R1+R2+⋯R_{\text{eq}}=R_1+R_2+\cdots.

10
Front

What are the voltage and equivalent-resistance rules for parallel components?

Back

Parallel components share the same voltage across their branches, and branch currents add. Their equivalent resistance satisfies 1Req=1R1+1R2+⋯\frac{1}{R_{\text{eq}}}=\frac{1}{R_1}+\frac{1}{R_2}+\cdots.

11
Front

What does Kirchhoff’s junction rule state?

Back

The junction rule states that total current entering a junction equals total current leaving it, expressing conservation of charge.

12
Front

What does Kirchhoff’s loop rule state?

Back

The loop rule states that the algebraic sum of voltage changes around any closed loop is zero, expressing conservation of energy.