Physics 6.1

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Capacitors

Physics

34 Terms

1

What is a capacitor?

An electrical component that stores charge

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2

What does a capacitor look like?

2 separated metallic plates which store charge, with an insulator placed between them to prevent charge travelling across the gap

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3

What is capacitance? (C)

Charge stored per unit pd across the 2 plates

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4

What equation links capacitance, charge, and pd?

C=Q/V

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5

What is capacitance measured in?

Farads (f)

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6

What is the relative permittivity?

Ratio of charge stored with the dielectric between plates to charge stored without dielectric present

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7

What happens to pd across a capacitor as it is charged?

  • Initial pd is 0

  • Increases with time

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8

What happens to pd across a resistor as a capacitor is charged?

  • Initial pd = pd of cell

  • Decreases with time

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9

What happens to charge when a capacitor is connected to a dc power supply?

  • Power supply draws electrons from 1 plate and deposits them on the other

  • First plate has charge +Q second has charge -Q

  • These charges are equal and opposite

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10

What happens to current as a capacitor charges?

  • Decreases at the same rate as the pd across the resister

  • Eventually reaches 0

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11

What is a dielectric?

An insulator

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12

How does the dielectric affect the capacitance of the device?

Increases the capacitance: polarises in the electric field, increases charge stored on the plates

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13

How is a capacitor charged?

  • Elections flow from negative terminal of cell to negative plate

  • Excess electrons on negative plate repel electrons off positive plate which move towards positive terminal of cell

  • Plates acquire an equal and opposite charge

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14

What is kirchoff's voltage law?

The sum of the EMFs in any closed loop is equal to the sum of the potential differences in that loop

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15

How can we find the total capacitance in series?

1/CT = 1/C1 + 1/C2 + 1/C3

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16

What is the total charge in series?

QT=Q1=Q2

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17

What is kirchhoff's current law?

Total current flowing into a node = total current flowing out of node

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18

How can we find the total capacitance in parallel?

CT = C1 + C2 + C3

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19

What is the total charge in parallel?

QT = Q1+Q2

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20

When is work done in a capacitor?

  • To push electrons to the negative plate

  • To pull electrons away from positive plate

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21

What is voltage?

Electrical potential energy per unit charge

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22

What does the area under a voltage-charge graph represent?

Work done in charging up the capacitor - the energy stored in the capacitor

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23

What are the energy equations for capacitors?

  • W = ½QV

  • W = ½CV

  • W =Q²/2C

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24

Why are capacitors useful?

They can store and discharge large quantities of energy in a short time

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25

What are some applications of capacitors?

  • Short pulses of energy: camera flashes, touch screens

  • UPSs (backup power supplies): in data centres to protect hardware, hospitals in life support machines

  • To convert AC to DC: in a smoothing circuit a capacitor stores energy as pd rises and discharges as it falls

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26

How can a capacitor be discharged?

  • Disconnect the power supply

  • Connect a resister across capacitor

  • Excess electrons flow from negative plate to positive plate, decreasing charge

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27

What is the time constant?

  • A measure of how long exponential decay will take in a circuit

  • Time taken for pd, current, or charge to fall to 0.37 of its original amount

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28

What is time constant equal to?

t= CR

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29

What are the discharging equations for pd, current, and charge?

  • V = V0e^(-t/CR)

  • Replace V with I or Q

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30

Describe the discharging graphs of V, I, and Q against time

Exponential decreasing curve

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31

How can a graph of lnV against t be compared to y=mx+c?

  • lnV/t = lnV0 - 1/ť

  • 1/ť = m

  • lnV0 = c

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32

Describe iterative modelling in capacitors?

  • (Change in Q)/( change in t) = - Q/CR

  • Start with known Q0 and ť

  • Pick t much smaller than ť

  • Calculate charge leaving capacitor: (change in Q) = (change in t)xQ / CR

  • Charge left: subtract change in Q

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33

What is the charging equation for pd or charge of capacitor?

Vc = V0(1-e^(-t/CR))

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34

Describe the charging graph of pd and charge against time

Increasing, exponential decrease

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