Capacitence

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20 Terms

1
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What does a capacitor consist of?

  • Two metallic plates separated from each other by an insulator, often known as a dielectric

  • Hence the circuit symbol for a capacitor shows two lines separated by a gap

  • Examples of dielectrics are air, paper, ceramic and mica

2
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What is a dielectric?

The insulating material placed between two conductors in a capacitor

3
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What is the capacitance of a capcitor (in words)?

The charge stored per unit potential difference across it

4
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What is the defining equation of capacitance, with the meaning and unit of each term?

  • C = Q / V

  • C is the capacitence in farads (F)

  • Q is the charged stored in coulombs

  • V is the potential difference across the capacitor

5
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Derive the bases unit of the Farad

C = Q/V

Q = It so Q → A s (Ampere seconds)

V = W/Q so C = Q/(W/Q) = Q2/W

W = Fx

F = ma so F → kg m s-2

Hence W → kg m2 s-2

C = Q2/W so C → (A s)2 / (kg m2 s-2) = A2 s4 kg-1 m-2

∴ Farad = A2s4kg-1m-2

6
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What is the circuit symbol of a capacitor?

knowt flashcard image
7
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What can capacitors be used for in a circuit?

Can used for:

  • Storing charge

  • Storing energy

  • Providing timing (when combined with a resistance)

8
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How does charge move when a capacitor is connected to a cell (include diagram in explanation)?

  • When the capacitor is connected to the cell, electrons flow from the cell for a very short time.

  • The electrons cannot travel between the plates because of the insulation.

  • The very brief current means electrons are removed from plate A of the capacitor and at the same time electrons are deposited onto the other plate B.

  • Plate A becomes deficient in electrons so acquires a positive charge. Plate B gains electrons and hence acquires a negative charge.

  • The current in the circuit must be the same at all points and charge must be conserved, so the two plates have an equal but opposite charge of magnitude Q.

  • Therefore there is a p.d. across the plates. The current in the circuit falls to zero when the p.d. across the plates is equal to the e.m.f. ɛ of the cell. The capacitor is then fully charged. The net charge on the capacitor plates is zero.

<ul><li><p>When the capacitor is connected to the cell, electrons flow from the cell for a very short time. </p></li><li><p>The electrons cannot travel between the plates because of the insulation. </p></li><li><p>The very brief current means electrons are removed from plate A of the capacitor and at the same time electrons are deposited onto the other plate B. </p></li><li><p>Plate A becomes deficient in electrons so acquires a positive charge. Plate B gains electrons and hence acquires a negative charge.</p></li><li><p>The current in the circuit must be the same at all points and charge must be conserved, so the two plates have an equal but opposite charge of magnitude Q. </p></li><li><p>Therefore there is a p.d. across the plates. The current in the circuit falls to zero when the p.d. across the plates is equal to the e.m.f. ɛ of the cell. The capacitor is then fully charged. The net charge on the capacitor plates is zero.</p></li></ul><p></p>
9
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Does charge flow across the gap between the plates, and why?

No, because of the insulation

10
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What causes the momentary current in a capacitor circuit?

The charging of the capacitor

11
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Draw a graphs to show how current varies with time during charging.

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12
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Draw a graphs to show how current varies with time during discharging.

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13
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Draw a graphs to show how potential difference varies with time during charging.

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14
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Draw a graphs to show how potential difference varies with time during discharging.

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15
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Draw a graphs to show how charge varies with time during charging.

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16
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Draw a graphs to show how charge varies with time during discharging.

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17
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Describe the constant ratio property of exponential decay

For a time interval of 20s (or any interval), we see that ratios of the p.d.s will still be the same: V1 / V0 ≈ V2 / V1 ≈ V3 / V2

<p>For a time interval of 20s (or any interval), we see that ratios of the p.d.s will still be the same: V<sub>1</sub> / V<sub>0</sub> ≈ V<sub>2</sub> / V<sub>1</sub> ≈ V<sub>3</sub> / V<sub>2</sub></p>
18
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Define the time constant.

  • The time taken for quantity (p.d., current or the charge) to decrease to 1/e (about 37%) of its initial value.

  • The product of capacitance and resistance (CR).

19
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What is the equation relating time constant to capacitance and resistance, including the meaning and unit of each term?

  • τ = CR

  • τ is the time constant

  • C is the capacitance

  • R is the resistance

20
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Define half life

Time taken for a quantity to halve

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