Capacitor Basics Flashcards

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1
Q

why does current flow in a circuit

A
  • an electric field is set up within the conducting material (pd)
  • this causes a force to be exerted on the electrons
  • making them move through the circuit
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2
Q

why cant charge flow across a gap in a circuit despite the effect of the electric field still being able to be felt across the empty space

A
  • conduction electrons just arent able to escape their conductor and move across the empty space
  • the potential difference across the two points generally isnt large enough for that
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3
Q

what is the setup for allowing charge to flow through an incomplete circuit

A
  • connecting two large metal plates in a circuit
  • one being connected to the +ve terminal and the other to the -ve terminal
  • with an air gap between them
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4
Q

what is created in the conducting wires when the power is turned on

A

an electric field from the creation of a potential difference

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5
Q

what does the electric field do

A

it causes the electrons to flow from the negative terminal to the positive terminal

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6
Q

how does this movement of electrons negatively charge one of the plates

A
  • the electrons cannot cross the gap between the plates yet
  • so they build up on the plate connected to the negative terminal
  • giving that plate a negative charge
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7
Q

how does the other plate gain a positive charge

A
  • the other plate is connected to the positive terminal of the battery
  • this causes the electrons in this plate to flow towards that positive charge
  • resulting in a positive charge being left on the plate
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8
Q

therefore what is created between the plates

A

an electric field

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9
Q

how does the strength of the electric field change overtime, form the moment it is created

A
  • its strength will increase
  • until the pd across the gap is equal to the pd of the power supply
  • due to the conservation of charge basically, makes sense
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10
Q

what is this type of circuit called

A

a capacitor circuit

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11
Q

what specifically needs to be in between the plates in order for them to be called a capacitor

A

an insulator, like air

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12
Q

what does it mean if it is said that the capacitors are fully charged

A

the pd across the plates equals the pd of the supply

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13
Q

if the capacitor has this pd across it, similar to the battery, what is it similarly acting as

A

a store of charge (electrical potential energy)

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14
Q

what is the definition of capacitance

A
  • it is the measure of the capability of a capacitor
  • measuring the amount of charge a capacitor can store
  • per volt applied across it
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15
Q

what is capacitance measured in

A

farads (F)

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16
Q

what are the three factors that impact capacitance

A
  • the size of the plates
  • their separation
  • the nature of the insulator between them
17
Q

what is the equation for capacitance

A

C = Q / V

18
Q

what are the variables in that equation

A
  • C = capacitance (F)
  • Q = charge stored (C)
  • V = pd across capacitors (V)
19
Q

how could you use a coulombmeter to calculate capacitance graphically

A
  • charge a capacitor to different pds
  • discharge through the coulombmeter each time, giving you the charge for that given pd
  • plot a graph with Q on the y axis and V on the x axis
  • the gradient of the straight line should give you C
20
Q

what is the equation for electric potential energy and therefore the energy stored within a battery / cell

A

E = QV

21
Q

therefore what is the equation for the electric potential energy stored in a charge capacitor

A

E = QV / 2

22
Q

given that the pd across the capacitor is equal to the pd across a battery, and charge cant be different in other parts of a series circuit due to the conservation of charge, this shouldnt make sense, firstly, how is the conservation of charge still upheld in this case

A
  • the charge on the capacitors can change, as the charge increases as the pd increases
  • but when fully charged, the charge will be equal and remain equal
  • so the law isnt broken as no charge was lost or ‘gained’, only transferred to other parts of the circuit
23
Q

secondly, why does E = QV divided by 2 (explaining it graphically)

A
  • if you draw a graph of V against Q
  • the linear increase in V leads to the linear increase in Q, giving a straight line
  • and the area under the line gives you E (as you multiply V by Q)
  • but a triangle is formed, so E = QV / 2
24
Q

why does the area under the graph give you work done, without prior knowledge of the equation

A
  • if you want to add more charge, you need to increase the pd to push the charge on
  • pushing the charge on takees energy
  • therefore work is done
25
Q

given that Q = CV and V = Q / C from C = Q / V, what are the two other equations for the electrical potential energy stored in a capacitor that can be formed

A
  • E =1/2 QV = 1/2 (CV)V = CV^2 / 2

- E = 1/2 QV = 1/2 Q(Q / C) = Q^2 / 2C

26
Q

what is the energy stored on a charged 100 uF capacitor which has 3 mC of charge

A
  • we have C and Q
  • so we use E = Q^2 / 2C
  • E = (3x10-3)^2 / 2 * (100x10-6)
  • E = 0.045J
27
Q

if the resistance of a bulb is R and you kept increasing the number of parallel pathways within a circuit, what is the trick for knowing how many light bulbs would you be adding each time in order for the total resistance of the circuit to be R

A
  • the number of bulbs on each pathway should equal the number of different parallel pathways
  • so a parallel circuit with 3 pathways should have 9 total bulbs
  • with 3 bulbs in each pathway
  • essentially, number of bulbs = (number of pathways)^2, with the same number of bulbs on each pathway
28
Q

what is the definition of a capacitor

A
  • an electrical circuit component that stores charge

- and so can be used as an energy store