 
			 
			MCQOPTIONS
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				This section includes 6 Mcqs, each offering curated multiple-choice questions to sharpen your Linear Integrated Circuit knowledge and support exam preparation. Choose a topic below to get started.
| 1. | What happens if the input frequency is kept lower than the frequency at which the gain is zero? | 
| A. | Circuit act like a perfect integrator | 
| B. | Circuit act like an inverting amplifier | 
| C. | Circuit act like a voltage follower | 
| D. | Circuit act like a differentiator | 
| Answer» C. Circuit act like a voltage follower | |
| 2. | At what condition the input signal of the integrator is integrated properly | 
| A. | T = R<sub>F</sub>C<sub>F</sub> | 
| B. | T ‚â§ R<sub>F</sub>C<sub>F</sub> | 
| C. | T ‚â• R<sub>F</sub>C<sub>F</sub> | 
| D. | T ≠ R<sub>F</sub>C<sub>F</sub> | 
| Answer» D. T ‚Äö√Ñ√∂‚àö¬¢‚Äö√тĆ R<sub>F</sub>C<sub>F</sub> | |
| 3. | Find the application in which integrator is used? | 
| A. | All of the mentioned | 
| B. | Analog Computers | 
| C. | FM Detectors | 
| D. | AM detectors | 
| Answer» C. FM Detectors | |
| 4. | Why a resistor is shunted across the feedback capacitor in the practical integrator? | 
| A. | To reduce operating frequency | 
| B. | To enhance low frequency gain | 
| C. | To enhance error voltage | 
| D. | To reduce error voltage | 
| Answer» E. | |
| 5. | Find R1 and RF in the lossy integrator so that the peak gain and the gain down from its peak is 40db to 6db. Assume ω=20,000 rad/s and capacitance = 0.47µF.$ | 
| A. | R<sub>1</sub> = 10.6Ω, R<sub>F</sub> = 106Ω | 
| B. | R<sub>1</sub> = 21.2Ω, R<sub>F</sub> = 212.6Ω | 
| C. | R<sub>1</sub> = 42.4Ω, R<sub>F</sub> = 424Ω | 
| D. | R<sub>1</sub> = 29.8Ω, R<sub>F</sub> = 298Ω | 
| Answer» C. R<sub>1</sub> = 42.4‚âà√≠¬¨¬©, R<sub>F</sub> = 424‚âà√≠¬¨¬© | |
| 6. | Find the range of frequency between which the circuit act as integrator? | 
| A. | [1/(2πR<sub>F</sub>C<sub>F</sub>)]– (2πR<sub>1</sub>C<sub>F</sub>) | 
| B. | (2πR<sub>F</sub>C<sub>F</sub>) – [1/(2πR<sub>1</sub>C<sub>F</sub>)]. | 
| C. | [1/(2πR<sub>F</sub>C<sub>F</sub>)]- [1/(2πR<sub>1</sub>C<sub>F</sub>)]. | 
| D. | None of the mentioned | 
| Answer» D. None of the mentioned | |