RP 09 Charging and Discharging Capacitors Flashcards

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1
Q

What must always be checked when using an electrolytic capacitor in a circuit?

A

The electrolytic capacitor is a polarised component and so must be connected with the correct polarity in the circuit. If connected incorrectly, it can overheat and become a safety hazard.

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2
Q

What equation is used to calculate the time constant of a resistor-capacitor circuit?

A

Time Constant = Resistance x Capacitance

𝛕 = RC

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3
Q

What information does the time constant tell us?

A

The time constant tells us how long it takes for the capacitor to charge to 63% of its full capacity, as well as how long it takes for it to discharge to 37% of its full capacity.

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4
Q

What device is used to measure the potential difference across a capacitor and how should be connected?

A

A voltmeter should be connected in parallel across the ends of the capacitor.

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5
Q

What equation shows how the potential difference across a capacitor varies with time as it discharges?

A

V = V₀ e^(-t / RC)

Where V₀ is the initial pd across the capacitor.

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6
Q

What is the advantage of taking logarithms before plotting an exponential relationship?

A

relationship to be more easily confirmed when plotted as it allows the graph to be matched to the equation of a straight line. This also means that the desired variables can be more easily obtained.

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7
Q

What graph can be plotted to confirm the exponential decay of a capacitor’s potential difference as it discharges?

A

A graph of ln(V/V₀) against t can be plotted. This should form a straight line graph.

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8
Q

When plotting a discharge graph of ln(V/V₀) against t, how can the capacitor’s time constant be obtained?

A

The graph will have an equation of
ln(V) = ln(V₀) - t/RC
and so the time constant (RC) is given by -1/gradient

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9
Q

What is the benefit of doing a trial discharge before carrying out this experiment in full?

A

A trial discharge with your chosen values of R and C allows you to choose a suitable time interval to take recordings at, depending on how quickly the capacitor discharges.

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10
Q

State the equation that shows how the potential difference across a capacitor varies with time as it charges.

A

V = V₀ (1 - e^(-t / RC))

Where V₀ is the pd across the fully-charged capacitor.

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