 
			 
			MCQOPTIONS
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				This section includes 15 Mcqs, each offering curated multiple-choice questions to sharpen your Network Theory knowledge and support exam preparation. Choose a topic below to get started.
| 1. | The value of the inductor L2‘ after converting the capacitor into the L2‘ in the network shown below. | 
| A. | R02/C2 | 
| B. | C2R02 | 
| C. | C2R0 | 
| D. | R02/C2 | 
| Answer» C. C2R0 | |
| 2. | The value of the capacitance C2‘ after converting the inductor into the C2‘ in the network shown below. | 
| A. | L2/R02 | 
| B. | L2/R0 | 
| C. | R02/L2 | 
| D. | R0/L2 | 
| Answer» B. L2/R0 | |
| 3. | Consider the network shown below, find the value of resistance R1‘ after converting the resistance R1. | 
| A. | R1/R0 | 
| B. | R0/R1 | 
| C. | R1/R02 | 
| D. | R02/R1 | 
| Answer» E. | |
| 4. | Consider the network shown below, find the value of inductance L1‘ after converting the capacitance into an inductance. | 
| A. | C1/R02 | 
| B. | R02/C1 | 
| C. | C1R0 | 
| D. | C1R02 | 
| Answer» E. | |
| 5. | Consider the network shown below. Find the value of capacitance C1‘ after converting the inductance L1 into a capacitance. | 
| A. | R02/L1 | 
| B. | R0/L1 | 
| C. | L1/R02 | 
| D. | L1/R0 | 
| Answer» D. L1/R0 | |
| 6. | An inverse network may be obtained by converting each capacitance C into an inductance of value? | 
| A. | CR02 | 
| B. | CR0 | 
| C. | R02/C | 
| D. | C/R02 | 
| Answer» B. CR0 | |
| 7. | The impedances Z1 and Z2are said to be inverse if? | 
| A. | Z1Z2 = R0 | 
| B. | Z1 + Z2 = R0 | 
| C. | 1/Z1 + 1/Z2 = R0 | 
| D. | Z1Z2 = R02 | 
| Answer» E. | |
| 8. | THE_VALUE_OF_THE_CAPACITANCE_C2‚ÄÖ√Ñ√∂‚ÀÖ√Ë‚Àւ§_AFTER_CONVERTING_THE_INDUCTOR_INTO_THE_C2‚ÄÖ√Ñ√∂‚ÀÖ√Ë‚Àւ§_IN_THE_NETWORK_SHOWED_IN_QUESTION_6.?$# | 
| A. | L<sub>2</sub>/R<sub>0</sub><sup>2</sup> | 
| B. | L<sub>2</sub>/R<sub>0</sub> | 
| C. | R<sub>0</sub><sup>2</sup>/L<sub>2</sub> | 
| D. | R<sub>0</sub>/L<sub>2</sub> | 
| Answer» B. L<sub>2</sub>/R<sub>0</sub> | |
| 9. | The_value_of_the_inductor_L2‘_after_converting_the_capacitor_into_the_L2‘_in_the_network_showed_in_question_6.$# | 
| A. | R<sub>0</sub><sup>2</sup>/C<sub>2</sub> | 
| B. | C<sub>2</sub>R<sub>0</sub><sup>2</sup> | 
| C. | C<sub>2</sub>R<sub>0</sub> | 
| D. | R<sub>0</sub><sup>2</sup>/C<sub>2</sub> | 
| Answer» C. C<sub>2</sub>R<sub>0</sub> | |
| 10. | From the network showed in question 6, find the value of resistance R1‘ after converting the resistance R1?# | 
| A. | R<sub>1</sub>/R<sub>0</sub> | 
| B. | R<sub>0</sub>/R<sub>1</sub> | 
| C. | R<sub>1</sub>/R<sub>0</sub><sup>2</sup> | 
| D. | R<sub>0</sub><sup>2</sup>/R<sub>1</sub> | 
| Answer» E. | |
| 11. | In the network showed in question 6, find the value of inductance L1‘ after converting the capacitance into an inductance.$ | 
| A. | C<sub>1</sub>/R<sub>0</sub><sup>2</sup> | 
| B. | R<sub>0</sub><sup>2</sup>/C<sub>1</sub> | 
| C. | C<sub>1</sub>R<sub>0</sub> | 
| D. | C<sub>1</sub>R<sub>0</sub><sup>2</sup> | 
| Answer» E. | |
| 12. | An inverse network may be obtained by converting each inductance L into a capacitance of value? | 
| A. | L/R<sub>0</sub> | 
| B. | L/R<sub>0</sub><sup>2</sup> | 
| C. | R<sub>0</sub>/L | 
| D. | R<sub>0</sub><sup>2</sup>/L | 
| Answer» C. R<sub>0</sub>/L | |
| 13. | An inverse network may be obtained by converting each resistance element R into a corresponding resistive element of value? | 
| A. | R<sub>0</sub><sup>2</sup>/R | 
| B. | R/R<sub>0</sub><sup>2</sup> | 
| C. | R<sub>0</sub>/R | 
| D. | R/R<sub>0</sub> | 
| Answer» B. R/R<sub>0</sub><sup>2</sup> | |
| 14. | An inverse network may be obtained by? | 
| A. | Converting each series branch into another series branch | 
| B. | Converting each series branch into another parallel branch | 
| C. | Converting each parallel branch into another series branch | 
| D. | None of the mentioned | 
| Answer» D. None of the mentioned | |
| 15. | The impedances Z1 and Z2are said to be inverse if? | 
| A. | Z<sub>1</sub>Z<sub>2</sub> = R<sub>0</sub> | 
| B. | Z<sub>1</sub> + Z<sub>2</sub> = R<sub>0</sub> | 
| C. | 1/Z<sub>1</sub>+1/Z<sub>2</sub>=R<sub>0</sub> | 
| D. | Z<sub>1</sub>Z<sub>2</sub> = R<sub>0</sub><sup>2</sup> | 
| Answer» E. | |