Electronic Devices - Operational Amplifiers - Discussion
Discussion Forum : Operational Amplifiers - General Questions (Q.No. 9)
9.
An op-amp has an open-loop gain of 75,000 and a cutoff frequency of 100 Hz. At 1 kHz the open-loop gain is down by
Discussion:
11 comments Page 1 of 2.
Samson said:
3 years ago
Which amplifier has open loop gain >1?
(1)
Habib said:
4 years ago
@Mayur.
Because of P proportional to V^2.
The power gain is 10 log (A).
Voltage gain is 20 log (A).
Because of P proportional to V^2.
The power gain is 10 log (A).
Voltage gain is 20 log (A).
Guesi said:
5 years ago
@Mayur.
The power gain is 10 log(A).
Voltage gain is 20 log(A).
The power gain is 10 log(A).
Voltage gain is 20 log(A).
Mayur Paunipagar said:
6 years ago
@Amadi, you must carefully write the formula at least.
The power gain is 20log(A).
The voltage gain is 10log(A).
The power gain is 20log(A).
The voltage gain is 10log(A).
Amadi Stanley C. said:
6 years ago
But the above formula for converting gain to decibel is only applicable for current gain 20log(A) and voltage gain 20log(A). While power gain is 10log(A).
(1)
Miltonpogi said:
7 years ago
20log(75,000/100) - 20log(75,000/1,000) = 20dB.
Venkat said:
8 years ago
How? please explain.
Sri said:
10 years ago
An op amp has open loop gain that decreases at the rate of 20 db/decade.
Jayanth G said:
1 decade ago
We all know that Bandwidth-gain product is constant for op-amp.
Let us consider an op-amp with Bandwidth-gain product equal to 1MHz.
--> Bandwith-Gain = BW*Av(it is constant. In our case 1MHz).
--> Gain(in DB) = 20log|Av|.
(Below I have varied BW and noted corresponding gain, using the fact that Bandwidth-Gain product remains constant.)
BW(in Hz) : Av : Gain(in DB)
1M : 1 : 0
100K : 10 : 20
10K : 100 : 40.... so on.
It can be seen that Gain in DB decreases by 20DB for every Decade(Ten times the considered frequency)
So the option [C] is correct answer...!
(I hope I have analysed it correctly. If mistake please do correct it...).
Let us consider an op-amp with Bandwidth-gain product equal to 1MHz.
--> Bandwith-Gain = BW*Av(it is constant. In our case 1MHz).
--> Gain(in DB) = 20log|Av|.
(Below I have varied BW and noted corresponding gain, using the fact that Bandwidth-Gain product remains constant.)
BW(in Hz) : Av : Gain(in DB)
1M : 1 : 0
100K : 10 : 20
10K : 100 : 40.... so on.
It can be seen that Gain in DB decreases by 20DB for every Decade(Ten times the considered frequency)
So the option [C] is correct answer...!
(I hope I have analysed it correctly. If mistake please do correct it...).
Krishna said:
1 decade ago
I think 1DB = 20log(A); and frequency variations do not change the variations of the gain.
So, in this we are just converting the gain to decibels by using above formula.
So, in this we are just converting the gain to decibels by using above formula.
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