Capacitors Flashcards

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1
Q

What is capacitance?

A

The amount of charge an object is able to store per unit potential difference across it

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2
Q

What is the unit for capacitance?

A

Farads

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3
Q

What are capacitors made up of?

A

Two electrical conducting plates separated by an electric insulator(dielectric)

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4
Q

Describe the current-time graph for a capacitor

A
  • Current in microamps
  • As time increases, current stays the same
  • Area under the graph is charge stored on plates, Q = It
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5
Q

Describe the charge-p.d graph for a capacitor

A
  • Charge in microcoulombs
  • Charge calculated by Q = It
  • Q and p.d are directly proportional
  • Gradient of the graph = Capacitance
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6
Q

State 2 applications of a capacitor and describe how they works

A
  • Camera flash: camera battery charges the capacitor for a few seconds and all the charge is put into the flash almost instantly
  • Power supplies: The capacitor smooths out the variations in the current supplied
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7
Q

What happens to the plates of a capacitor while it charges?

A

One becomes positively charged while the other becomes negatively charged

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8
Q

Derive the energy stored equation for a capacitor

A
  • charge-p.d graph is directly proportional
  • Area under graph = Energy stored by capacitor
  • Area of a triangle = 1/2 x base x height
  • Energy stored by capacitor = 1/2QV
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9
Q

What is permittivity?

A

A measure of how difficult it is to generate an electric field in a medium

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10
Q

What are polar molecules?

A

Molecules with one end being positively charged and the other end being negatively charged

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11
Q

Describe the alignment of molecules in a dielectric without an electric field

A

The molecules are aligned randomly throughout the dielectric

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12
Q

Describe the alignment of molecules in a dielectric with an electric field

A
  • The negative ends of the molecules are attracted to the positively charged plate
  • The positive ends of the molecules are attracted to the negatively charged plate
  • Each molecule has its own electric field, which opposed the applied electric field of the capacitor
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13
Q

Describe the flow of electrons as a capacitor charges

A
  • Electrons flow from the negative terminal of the supply onto the plate connected, building a negative charge on the plate
  • This repels the electrons on the other plate, moving them to the positive terminal of the supply, making that plate positive
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14
Q

Describe the current-time graph for a charging capacitor through a fixed resistor

A
  • y intercept = Initial current
  • As time increases, current decreases
  • L shaped
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15
Q

Describe the p.d-time graph for a charging capacitor through a fixed resistor

A
  • As time increases, voltage increases
  • Exponential for max voltage
  • r shaped
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16
Q

Describe the charge-time graph for a charging capacitor through a fixed resistor

A
  • As time increases, charge increases
  • Exponential for max charge
  • r shaped
17
Q

Describe the discharging current-time graph for a discharging capacitor through a fixed resistor

A
  • y intercept = initial charge
  • As time increases, current decreases
  • L shaped
18
Q

Describe the p.d-time graph for a discharging capacitor through a fixed resistor

A
  • y intercept = initial p.d
  • As time increases, p.d decreases
  • L shaped
19
Q

Describe the charge-time graph for a discharging capacitor through a fixed resistor

A
  • y intercept = initial charge
  • As time increases, charge decreases
  • L shaped
20
Q

State the log-linear equation for charge of a discharging capacitor

A

ln(Q) = (-1/RC)t + ln(Qo)
- y axis = ln(Q)
- gradient = (-1/RC)
- x axis = t
- y intercept = ln(Qo)

21
Q

What is the time constant?

A
  • When t = RC
  • Also the time taken for the charge of a discharging capacitor to fall to about 37% of initial charge
22
Q

State the time to halve equation

A

T(1/2) = ln(2)RC = 0.69RC

23
Q

Derive the equation for the time to halve

A
  • Q = 1/2Qo = Qoe^t/RC
  • 1/2 = e^-t/RC
  • ln(1/2) -> ln(2^-1) -> -ln(2) = -t/RC
  • t = ln(2)RC