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
10 dB.
6 dB.
20 dB.
3 dB.
Answer: Option
Explanation:
No answer description is available. Let's discuss.
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).

Guesi said:   5 years ago
@Mayur.

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).

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...).

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.


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