This set of Network Theory Multiple Choice Questions & Answers (MCQs) focuses on “Synthesis of Reactive One-Ports by Cauer Method”.

1. Find the first reminder obtained by taking the continued fraction expansion in the driving point impedance of an LC network is given by Z(s)=(2s^{5}+12s^{3}+16s)/(s^{4}+4s^{2}+3). By taking the continued fraction expansion using first Cauer form.

a) 4s^{3}+10s

b) 12s^{3}+10s

c) 4s^{3}+16s

d) 12s^{3}+16s

2. The driving point impedance of an LC network is given by Z(s)=(2s^{5}+12s^{3}+16s)/(s^{4}+4s^{2}+3). By taking the continued fraction expansion using first Cauer form, find the value of C_{2}.

a) 1

b) 1/2

c) 1/3

d) 1/4

3. The driving point impedance of an LC network is given by Z(s)=(2s^{5}+12s^{3}+16s)/(s^{4}+4s^{2}+3). By taking the continued fraction expansion using first Cauer form, find the value of L_{1}.

a) s

b) 2s

c) 3s

d) 4s

4. The driving point impedance of an LC network is given by Z(s)=(2s^{5}+12s^{3}+16s)/(s^{4}+4s^{2}+3). By taking the continued fraction expansion using first Cauer form, find the value of L_{3}.

a) 8

b) 8/3

c) 8/5

d) 8/7

5. The driving point impedance of an LC network is given by Z(s)=(2s^{5}+12s^{3}+16s)/(s^{4}+4s^{2}+3). By taking the continued fraction expansion using first Cauer form, find the value of L_{5}.

a) 2

b) 2/5

c) 2/7

d) 2/3

6. The driving point impedance of an LC network is given by Z(s)=(s^{4}+4s^{2}+3)/(s^{3}+2s). By taking the continued fraction expansion using second Cauer form, find the value of L_{2}.

a) 1/5

b) 2/5

c) 3/5

d) 5/4

7. The driving point impedance of an LC network is given by Z(s)=(2s^{5}+12s^{3}+16s)/(s^{4}+4s^{2}+3). By taking the continued fraction expansion using first Cauer form, find the value of C_{4}.

a) 1/2

b) 1/4

c) 3/4

d) 1

8. The driving point impedance of an LC network is given by Z(s)=(s^{4}+4s^{2}+3)/(s^{3}+2s). By taking the continued fraction expansion using second Cauer form, find the value of C_{1}.

a) 2/3

b) 2/2

c) 1/2

d) 4/2

9. The driving point impedance of an LC network is given by Z(s)=(s^{4}+4s^{2}+3)/(s^{3}+2s). By taking the continued fraction expansion using second Cauer form, find the value of C_{3}.

a) 25/s

b) 2/25s

c) 25/3s

d) 25/4s

10. The driving point impedance of an LC network is given by Z(s)=(s^{4}+4s^{2}+3)/(s^{3}+2s). By taking the continued fraction expansion using second Cauer form, find the value of L_{4}.

a) 5

b) 2/5

c) 3/5

d) 4/5