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Flashcards · 9630 · AS Topic 4
Electricity (AS Level) flashcards
31 cards on AS Topic 4, subtopics 3.4.1 to 3.4.6. Pick a subtopic or study them all.
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3.4.1 Basics of electricity
- Electric current
- The rate of flow of charge: I = ΔQ/Δt. Unit A (C s⁻¹).
- Potential difference
- The work done (energy transferred) per unit charge moving between two points: V = W/Q. Unit V (J C⁻¹).
- Resistance
- The ratio of the p.d. across a component to the current through it: R = V/I. Unit Ω.
- How many electrons pass a point each second when the current is 1.0 mA?
- N = I/e = 1.0 × 10⁻³ ÷ 1.60 × 10⁻¹⁹ = 6.3 × 10¹⁵ per second.
- Properties of an ideal ammeter and an ideal voltmeter
- Ideal ammeter: zero resistance (connected in series). Ideal voltmeter: infinite resistance (connected in parallel).
3.4.2 Current-voltage characteristics
- Ohm's law
- For a conductor, the current is proportional to the p.d. provided physical conditions such as temperature stay constant.
- I-V characteristic of a filament lamp, and why
- S-shaped curve through the origin, symmetrical, flattening at high p.d. As current rises the filament gets hotter, so its resistance increases.
- I-V characteristic of a semiconductor diode
- Almost no current in reverse bias, or in forward bias below about 0.6 V; above the threshold the current rises steeply. It conducts in one direction only.
- Finding the resistance at a point on a curved I-V graph
- Read the coordinates and calculate R = V/I. Do not use the gradient (or its reciprocal) of the curve.
- Circuit for measuring an I-V characteristic
- Ammeter in series with the component, voltmeter in parallel across it, and a variable supply (or potential divider) so the p.d. can be varied from near zero. Reverse the connections for negative values.
3.4.3 Resistivity
- Resistivity: equation and unit
- ρ = RA/L, so R = ρL/A. Unit Ω m. For a round wire A = πd²/4.
- Finding resistivity from a graph of R against L
- The gradient of the straight line through the origin is ρ/A, so ρ = gradient × A, with A from the measured diameter in metres.
- Effect of temperature on the resistance of a metal and of an ntc thermistor
- Metal: resistance increases, because the ions vibrate more and electrons collide with them more often. ntc thermistor: resistance decreases, because more charge carriers are released.
- Superconductor and critical temperature
- A superconductor has zero resistivity at and below its critical temperature.
- Two uses of superconductors, and the drawback
- Strong magnetic fields (scanners, particle accelerators) and power cables with no heating loss. The material must be kept below its critical temperature, which usually needs expensive cooling.
- A wire's length and diameter are both doubled. What happens to its resistance?
- L × 2 doubles R; A × 4 divides R by 4. Overall R halves.
3.4.4 Circuits
- Total resistance in series and in parallel
- Series: R_T = R₁ + R₂ + R₃ + … Parallel: 1/R_T = 1/R₁ + 1/R₂ + 1/R₃ + …
- Electrical power and energy equations
- P = IV = I²R = V²/R. E = IVt.
- Current and p.d. in series and in parallel circuits
- Series: same current everywhere; the p.d.s add to the supply p.d. Parallel: same p.d. across each branch; the branch currents add to the total.
- Which conservation laws apply in d.c. circuits?
- Charge: current into a junction equals current out. Energy: round any loop, the sum of the emfs equals the sum of the p.d.s.
- Combining identical cells in series and in parallel
- Series: emfs add and internal resistances add. n identical cells in parallel: emf unchanged, internal resistance r/n.
3.4.5 Potential divider
- Potential divider equation
- V_out = V_in × R₂/(R₁ + R₂), where the output is taken across R₂.
- ntc thermistor in a divider: what happens to the output across the fixed resistor as temperature rises?
- The thermistor's resistance falls, so its share of the p.d. falls and the output across the fixed resistor rises.
- LDR in a divider: output across the LDR as the light level rises
- The LDR's resistance falls as light increases, so the p.d. across it falls.
- Effect of connecting a load across the output of a potential divider
- The load is in parallel with R₂, lowering the combined resistance, so the output p.d. falls. The smaller the load resistance, the bigger the drop.
- Advantage of a potential divider over a variable resistor in series
- A divider can vary the p.d. across the load from 0 V up to the supply p.d.; a series variable resistor cannot take it to zero.
3.4.6 Electromotive force and internal resistance
- Electromotive force (emf)
- The energy the source supplies per coulomb of charge it drives round the circuit: ε = E/Q.
- Equations linking emf, terminal p.d. and internal resistance
- ε = I(R + r), so terminal p.d. V = ε − Ir. Ir is the "lost volts".
- Required practical: emf and internal resistance from a graph
- Vary the external resistance and record terminal p.d. V and current I. Plot V against I: the vertical intercept is ε and the gradient is −r.
- Short-circuit current of a cell
- I = ε/r, the largest current the source can supply; it is why a shorted battery heats up.
- ε = 1.80 V, r = 0.60 Ω, R = 2.4 Ω. Find the current and terminal p.d.
- I = 1.80 ÷ 3.0 = 0.60 A. V = 0.60 × 2.4 = 1.44 V (lost volts 0.36 V).
Revise Electricity further
- Study guideOxfordAQA International AS and A-level Physics: Current, p.d., resistance, I-V characteristics and resistivity (9630)
- Revision notesOxfordAQA International AS and A-level Physics: Current, p.d., resistance, I-V characteristics and resistivity (9630) – Revision Notes
- Practice questionsOxfordAQA International AS and A-level Physics: Current, p.d., resistance, I-V characteristics and resistivity (9630) – Practice Questions