Contents
- Exercises
- Circuits with ideal OpAmps
- Circuits with non- ideal OpAmps
- Filter Circuits
- Schmitt- Trigger Circuits
- Solutions
- Circuits with ideal OpAmps
- Circuits with non- ideal OpAmps
- Filter Circuits
- Schmitt- Trigger Circuits
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Impressum
Roland Büchi, 2015
Herstellung und Verlag: BoD – Books on Demand GmbH,
Norderstedt
ISBN: 978-3-7386-7251-0
1. Circuits with ideal OpAmps
1.1 OpAmp for temperature measurement
The AD590 is a temperature sensor, which provides an impressed current of 1µA/K.
- ) Calculate UA = f(T1,T2). Neglect the influences of R1 and R2.
- ) What are R1, R2 and R4 for? Calculate their influence to UA.
1.2 OpAmp as voltage reference
1.3 Limited integrator
This circuit provides limited integrator. There is UI < 0.
- ) Identify the blocks ‘integrator ‘ and ‘limitation’ in the circuit.
- ) Draw the characteristic UD = f(UO).
- ) Mark the areas in the drawing of b.), where the Diode D is conducting, respectively blocking
- ) To which value, the voltage UO is limited?
- ) Complete the circuit, so that positive and negative voltages UO are limited.
1.4 OpAmp circuit
Calculate UO/UI.
1.5 Amplifier circuit, high pass filter
- ) Calculate the transfer function UO/UI.
- ) The sinusoidal frequency ω is infinite. Calculate │UO/UI│ and the input impedance ZI.
- ) ω = 0: Calculate │UO/UI│. Explain the function of C1 and C2.
1.6 Circuit with two OpAmps
- ) Calculate the transfer function UO/UI.
- ) Calculate the input impedance ZI = UI/II.
- ) Draw the amplitude response of the system.