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Measuring the Time Constant of an RC Circuit using a Digital Oscilloscope: Lab Report, Study notes of Electrical Circuit Analysis

The theory, apparatus, procedures, and observations of an experiment aimed at measuring the time constant of an RC circuit using a digital oscilloscope. Students will learn about the charging and discharging curves of an RC circuit, how to use a function generator and oscilloscope, and how to calculate the time constant from the experimental data. figures and questions to deepen the understanding of the topic.

What you will learn

  • What is the significance of measuring the time constant of an RC circuit?
  • How does the charging curve of an RC circuit differ from the discharging curve?

Typology: Study notes

2021/2022

Uploaded on 09/12/2022

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Measuring the time constant of an RC circuit using a digital Oscilloscope:
Objective:
The main objective of this lab is to understand the basic characteristics of an RC circuit and
measure the time constant of an RC circuit.
Theory:
Time constant of an RC circuit can be measured in two different ways using a digital oscilloscope.
The charging and the discharging curves of an RC circuit are shown is shown in the following
figure. The time constant theoretically given by τ = RC, is the time taken by the circuit to charge
the capacitor from 0 to 0.632 times of the maximum voltage. This can be derived from the
charging equation of an RC circuit given in equation 1.
In case of discharging, the time constant is the amount of time required to reduce the voltage
across the capacitor from the maximum value to 0.368 of the maximum value. This relation can
be derived from equation 2 by replacing t by τ.
Apparatus:
Resistor close to 500 Ω, capacitor close to 30 μF, digital oscilloscope, circuit board, function
generator, connecting wires and oscilloscope probes.
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Measuring the time constant of an RC circuit using a digital Oscilloscope: Objective: The main objective of this lab is to understand the basic characteristics of an RC circuit and measure the time constant of an RC circuit. Theory: Time constant of an RC circuit can be measured in two different ways using a digital oscilloscope. The charging and the discharging curves of an RC circuit are shown is shown in the following figure. The time constant theoretically given by τ = RC, is the time taken by the circuit to charge the capacitor from 0 to 0.632 times of the maximum voltage. This can be derived from the charging equation of an RC circuit given in equation 1. In case of discharging, the time constant is the amount of time required to reduce the voltage across the capacitor from the maximum value to 0.368 of the maximum value. This relation can be derived from equation 2 by replacing t by τ. Apparatus: Resistor close to 5 00 Ω, capacitor close to 30 μF, digital oscilloscope, circuit board, function generator, connecting wires and oscilloscope probes.

Procedures: Warm up

  1. Get a function generator and connect its output to the oscilloscope and display the output as sinusoidal wave, square wave and triangular wave. Set the frequency at 100Hz and the amplitude at 5V. Get snapshot of each wave and attach them with your report.

2. Practice to change the frequency and the amplitude of the generator output. Learn to

measure them from the oscilloscope. Get help from the instructor.

3. Make sure you are doing it correctly. Get help from the instructor.

RC Circuit:

  • Figure 1 : Overlay of Channel 1 and Channel

Observations and Analysis: Measured value of R = ……Ohm Measured Capacitance = Farad Predicted Time constant = S Measured time constant 1 = …..S Measured Time constant 2 =……..S Measured time constant = Average of 1 and 2 Percentage difference between measured and predicted =

Discuss the charging and discharging of the capacitor on the basis of Figure 1.

Questions As you know τ = RC is the time constant in an RC circuit. Using the equations in 1 or 2 find out expressions for the times required to charge from to half of the maximum voltage or to discharge from maximum voltage to the half voltage.