Network Theory Mock Test 10

1. For performing second Foster form, after splitting the Z (S) in The driving point impedance of a one-port reactive network is given by Z(s)=5(s²+4)(s²+25)/s(s²+16), what is the coefficient of s/((s²+4)) is?

2. For a Band Pass Filter, the slope of the filter is given as 80dB/decade. The order of the Band Pass Filter is __________

3. The driving point impedance of a one-port reactive network is given by Z(s)=5(s²+4)(s²+25)/s(s²+16). After taking the partial fractions, what is the value of L_∞?

4. Consider the admittance function, Y(s)=((2s²+16s+30))/(s²+6s+8). Determine the value of L₁ after performing the second form of Foster method.

5. Determine the value of L₁ by performing second foster form for Z(s)=5(s²+4)(s²+25)/s(s²+16).

6. Consider the impedance function Z(s)=(s²+6s+8)/(s²+3s). Find the value of C₁ after performing the second Cauer form.

7. Consider the impedance function Z(s)=(s²+6s+8)/(s²+3s). Find the value of R₁ after performing the second Cauer form.

8. Viewed from the terminals A and B the circuit given below can be reduced to an equivalent circuit with a single voltage source in series with a resistor with ________

9. The roots of the odd and even parts of a Hurwitz polynomial P (s) lie on ____________

10. Consider the impedance function Y(s)=(s²+4s+3)/(3s²+18s+24). Find the value of C₁ after realizing by second Foster method.