Resistors in Series and Parallel Flashcards

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1
Q

if you had three resistors in series and you could measure the current in between each of them, what would you observe

A

the current would be the same at every part

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2
Q

why would the current be the same, simply put

A

because of the conservation of charge

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3
Q

what does the conservation of charge state

A
  • the rate at which electrons leave each component must be the same as the rate in which they enter
  • as there is nowhere else for them to go
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4
Q

if you put a voltmeter across all of the resistors at once, then more in between the first, second and third resistor, what relationship would all of the those potential differences have

A
  • the first pd reading equals the sum of all the three other readings
  • V = V1 + V2 + V3
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5
Q

how would the equation change if you substituted V for the products of its equation

A

IR = IR1 + IR2 + IR3

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6
Q

how would you use that equation to prove that resistance of resistors in series add up to make a larger sum of a resistance across the whole circuit

A
  • cancel out the current
  • leaving you with R = R1 + R2 + R3
  • therefore, the resistance across the whole circuit is equal to the sum of each of the resistances the resistors supply
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7
Q

how is the conservation of charge at a junction, lets say with three different routes, written out in an equation

A

I = I1 + I2 + 13

- where I is the total current and the others are at the three different routes

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8
Q

if you have a resistor in each route, and I = V / R, how can you rewrite that equation to show the resistance in this circuit

A

V / R = V / R1 + V / R2 + V / R3

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9
Q

how does the potential difference change when it meets a junction and enters different routes

A
  • it doesnt change

- the potential difference is the same in all routes as well as in series

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10
Q

what could you therefore call V in the equation and how would it be written out

A
  • it could be 1

- giving you 1 / R = 1 / R1 + 1 / R2 + 1 / R3

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11
Q

what does this overall mean about how the resistance changes in series and in parallel

A
  • the resistance increases when in series

- but the resistance decreases in parallel

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