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CHAPTER 8
IDEAL OPERATIONAL AMPLIFIER AND
OP-AMP CIRCUITS
inverting
non-inverting
output
• Open loop mode
• Vo = Aod ( v2 – v1)
– Aod is referred to as the
open loop gain.
– Notice that is v2 = v1, the
open loop gain equals to

Op-amp circuit symbol
Final Exam SEM II 2012/2013
V1 (1) V2 (2) Vo (3)
-1mV +1mV 1V
-0.5V -3V
1V 5V
An ideal op-amp, was measured in a lab experiment in open-loop
mode. Determine the open loop gain (Aod) and complete the table
below which shows the results of the experiment.
-0.506 V
0.99 V
• Op amp can be configured to be used for
different type of circuit applications:
– Inverting Amplifier
– Non – inverting Amplifier
– Summing Amplifier
– Integrator
– Differentiator
• Two main characteristics:
• We want the open loop gain to be equal to  which means
that v2 = v1
• We also want the input resistance to be equal to  , hence
there is no current going into the op-amp
0
0
Op-amp as an inverting amplifier
Inverting Amplifier
Voltage at node 1 (inverting) = voltage at node 2 (non-inverting )
KCL at node 1:
(Vi – 0) / R1 = (0 – Vo) / R2
Vi / R1 = - Vo / R2
Vo = - R2
Vi R1
Exercise 8.3
Gain = - (R2 / R1) = -(150/12) = -12.5
Can the voltage gain be calculated using the same formula?
Try and use the same method in deriving Vo/Vi
Noninverting amplifier
Non - Inverting Amplifier
Voltage at node 1 (inverting) = voltage at node 2 (non-inverting )
KCL at node 1:
(0– Vi) / R1 = (Vi – Vo) / R2
-(Vi / R1) = (Vi / R2) – (Vo / R2)
Vo / R2 = (Vi / R2) + (Vi / R1) = Vi 1 + 1
Vo / Vi = R2 1 + 1
R2 R1
R2 R1
Voltage Follower / Buffer Amplifier
Vo = Vi
Hence, gain = 1
Summing Amplifier
Summing Amplifier
Output voltage
i1 + i2 + i3 – i4 – 0 = 0
Similarly,
Example 8.2
Design a summing amplifier as shown in figure to produce a specific output signal, such
that vo = 1.25 – 2.5 cos t volt. Assume the input signals are vI1 = -1.0 V, vI2 = 0.5 cos t
volt. Assume the feedback resistance RF = 10 k
Solution: output voltage
Other Op-Amp Applications
Integrator circuit
Integrator
Differentiator circuit
EXAMPLE 8.4
Differentiator
Calculating Gain and Design Questions
INVERTING NON - INVERTING
Calculating Output and Design Questions
SUMMING AMPLIFIER
DIFFERENTIATOR AMPLIFIER
INTEGRATOR AMPLIFIER
Calculate the input voltage if the final output, VO is 10.08 V.
NON - INVERTING INVERTING INVERTING
Va Vb
Have to work backwards:
Vo = -(100/5) Vb
10.08 = -20 Vb
Vb = -0.504 V
Then:
Vb = -(5/5) Va
-0.504 = - Va
Va = 0.504 V
Finally:
Va = (1 + 10/5) V1
0.504 = 3V1
V1 = 0.168 V
What is the value of Vin1 from the figure above?
12 = - 24 [ Vin1 / 24 + (-2) / 24 + (-6) / 24 ]
12 = - [ Vin1 – 2 – 6 ]
12 = - Vin1 + 2 + 6
Vin1 = - 4 V
Calculate the output voltage, VO if V1 = V2 = 700 mV
INVERTING SUMMING
Va
Va = -(500/250) 0.7
Va = -1.4 V
Then:
Vo = - 500 [ Va / 100 + V2 / 50 ]
Vo = - 500 [ -1.4 / 100 + 0.7 / 50 ]
Vo = 0 V
Calculate the output voltage VO of the operational amplifier
circuit as shown in the figure.

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L19 Op Amp.ppt

  • 1. CHAPTER 8 IDEAL OPERATIONAL AMPLIFIER AND OP-AMP CIRCUITS
  • 2. inverting non-inverting output • Open loop mode • Vo = Aod ( v2 – v1) – Aod is referred to as the open loop gain. – Notice that is v2 = v1, the open loop gain equals to  Op-amp circuit symbol
  • 3. Final Exam SEM II 2012/2013 V1 (1) V2 (2) Vo (3) -1mV +1mV 1V -0.5V -3V 1V 5V An ideal op-amp, was measured in a lab experiment in open-loop mode. Determine the open loop gain (Aod) and complete the table below which shows the results of the experiment. -0.506 V 0.99 V
  • 4. • Op amp can be configured to be used for different type of circuit applications: – Inverting Amplifier – Non – inverting Amplifier – Summing Amplifier – Integrator – Differentiator
  • 5. • Two main characteristics: • We want the open loop gain to be equal to  which means that v2 = v1 • We also want the input resistance to be equal to  , hence there is no current going into the op-amp 0 0
  • 6. Op-amp as an inverting amplifier Inverting Amplifier Voltage at node 1 (inverting) = voltage at node 2 (non-inverting ) KCL at node 1: (Vi – 0) / R1 = (0 – Vo) / R2 Vi / R1 = - Vo / R2 Vo = - R2 Vi R1
  • 7. Exercise 8.3 Gain = - (R2 / R1) = -(150/12) = -12.5
  • 8. Can the voltage gain be calculated using the same formula? Try and use the same method in deriving Vo/Vi
  • 9. Noninverting amplifier Non - Inverting Amplifier Voltage at node 1 (inverting) = voltage at node 2 (non-inverting ) KCL at node 1: (0– Vi) / R1 = (Vi – Vo) / R2 -(Vi / R1) = (Vi / R2) – (Vo / R2) Vo / R2 = (Vi / R2) + (Vi / R1) = Vi 1 + 1 Vo / Vi = R2 1 + 1 R2 R1 R2 R1
  • 10. Voltage Follower / Buffer Amplifier Vo = Vi Hence, gain = 1
  • 11. Summing Amplifier Summing Amplifier Output voltage i1 + i2 + i3 – i4 – 0 = 0 Similarly, Example 8.2 Design a summing amplifier as shown in figure to produce a specific output signal, such that vo = 1.25 – 2.5 cos t volt. Assume the input signals are vI1 = -1.0 V, vI2 = 0.5 cos t volt. Assume the feedback resistance RF = 10 k
  • 16. Calculating Gain and Design Questions INVERTING NON - INVERTING Calculating Output and Design Questions SUMMING AMPLIFIER DIFFERENTIATOR AMPLIFIER INTEGRATOR AMPLIFIER
  • 17. Calculate the input voltage if the final output, VO is 10.08 V. NON - INVERTING INVERTING INVERTING Va Vb Have to work backwards: Vo = -(100/5) Vb 10.08 = -20 Vb Vb = -0.504 V Then: Vb = -(5/5) Va -0.504 = - Va Va = 0.504 V Finally: Va = (1 + 10/5) V1 0.504 = 3V1 V1 = 0.168 V
  • 18. What is the value of Vin1 from the figure above? 12 = - 24 [ Vin1 / 24 + (-2) / 24 + (-6) / 24 ] 12 = - [ Vin1 – 2 – 6 ] 12 = - Vin1 + 2 + 6 Vin1 = - 4 V
  • 19. Calculate the output voltage, VO if V1 = V2 = 700 mV INVERTING SUMMING Va Va = -(500/250) 0.7 Va = -1.4 V Then: Vo = - 500 [ Va / 100 + V2 / 50 ] Vo = - 500 [ -1.4 / 100 + 0.7 / 50 ] Vo = 0 V
  • 20. Calculate the output voltage VO of the operational amplifier circuit as shown in the figure.