MCQOPTIONS
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MCQOPTIONS
This section includes 14 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. |
For the complex zeros to appear in conjugate pairs the poles of the network function are ____ and zeros of the network function are ____________ |
| A. | complex, complex |
| B. | complex, real |
| C. | real, real |
| D. | real, complex |
| Answer» D. real, complex | |
| 2. |
The real parts of the driving point function Z (s) and Y (s) are? |
| A. | positive and zero |
| B. | positive |
| C. | zero |
| D. | positive or zero |
| Answer» E. | |
| 3. |
For real roots of sk, all the quotients of s in s2+ωk2 of the polynomial P (s) are __________ |
| A. | negative |
| B. | non-negative |
| C. | positive |
| D. | non-positive |
| Answer» C. positive | |
| 4. |
Consider the polynomial P(s)=s4+3s2+2. The given polynomial P (s) is Hurwitz. |
| A. | True |
| B. | False |
| Answer» B. False | |
| 5. |
THE_REAL_PARTS_OF_THE_DRIVING_POINT_FUNCTION_Z_(S)_AND_Y_(S)_ARE??$ |
| A. | positive and zero |
| B. | positive |
| C. | zero |
| D. | positive or zero |
| Answer» E. | |
| 6. |
For_the_complex_zeros_to_appear_in_conjugate_pairs_the_poles_of_the_network_function_are______and_zeros_of_the_network_function_are_____________$ |
| A. | complex, complex |
| B. | complex, real |
| C. | real, real |
| D. | real, complex |
| Answer» D. real, complex | |
| 7. |
For real roots of sk, all the quotients of s in s2+ωk2 of the polynomial P (s) are _________?# |
| A. | negative |
| B. | non-negative |
| C. | positive |
| D. | non-positive |
| Answer» C. positive | |
| 8. |
The poles and zeros of driving point impedance function and driving point admittance function lie on? |
| A. | left half of s-plane only |
| B. | right half of s-plane only |
| C. | left half of s-plane or on imaginary axis |
| D. | right half of s-plane or on imaginary axis |
| Answer» D. right half of s-plane or on imaginary axis | |
| 9. |
When s is real, the driving point impedance function is _________ function and the driving point admittance function is _________ function. |
| A. | real, complex |
| B. | real, real |
| C. | complex, real |
| D. | complex, complex |
| Answer» C. complex, real | |
| 10. |
Consider the polynomial P(s)=s4+3s2+2. The given polynomial P (s) is Hurwitz. |
| A. | True |
| B. | False |
| Answer» B. False | |
| 11. |
If the ratio of the polynomial P (s) and its derivative gives a continued fraction expansion with ________ coefficients, then the polynomial P (s) is Hurwitz. |
| A. | all negative |
| B. | all positive |
| C. | positive or negative |
| D. | positive and negative |
| Answer» C. positive or negative | |
| 12. |
If the polynomial P (s) is either even or odd, then the roots of P (s) lie on __________ |
| A. | on σ axis |
| B. | on jω axis |
| C. | left half of s-plane |
| D. | right half of s plane |
| Answer» C. left half of s-plane | |
| 13. |
The roots of the odd and even parts of a Hurwitz polynomial P (s) lie on ____________ |
| A. | right half of s plane |
| B. | left half of s-plane |
| C. | on jω axis |
| D. | on σ axis |
| Answer» D. on ‚âà√¨‚àö√¢ axis | |
| 14. |
The denominator polynomial in a transfer function may not have any missing terms between the highest and the lowest degree, unless? |
| A. | all odd terms are missing |
| B. | all even terms are missing |
| C. | all even or odd terms are missing |
| D. | all even and odd terms are missing |
| Answer» D. all even and odd terms are missing | |