A two-terminal network consists of a coil having inductance L and resistance R shunted by a capacitance C. the poles and zeros of the driving-point impedance function Z(ω) are located as poles at \(\frac{-1}{2} \pm j\frac{\sqrt{3}}{2}\) and zero at -1. If Z(0) = 1, the values of R, L and C are

A two-terminal network consists of a coil having inductance L and resi

1.	A two-terminal network consists of a coil having inductance L and resistance R shunted by a capacitance C. the poles and zeros of the driving-point impedance function Z(ω) are located as poles at \(\frac{-1}{2} \pm j\frac{\sqrt{3}}{2}\) and zero at -1. If Z(0) = 1, the values of R, L and C are
A.	1 Ω, 1 H and 1 μF
B.	1 Ω , 1 H and 1 F
C.	1 Ω, 1 μH and 1 F
D.	1 kΩ , 1 H and 1 F
Answer» C. 1 Ω, 1 μH and 1 F

Consider the impedance function, Z(s)=(2s2+8s+6)/(s2+8s+12). Find the value of R3 after converting into second Cauer form.
Consider the impedance function, Z(s)=(2s2+8s+6)/(s2+8s+12). Find the value of L2 after converting into second Cauer form.
Consider the impedance function, Z(s)=(2s2+8s+6)/(s2+8s+12). Find the value of R2 after converting into second Cauer form.
Consider the impedance function, Z(s)=(2s2+8s+6)/(s2+8s+12). Find the value of L1 after converting into second Cauer form.
Consider the impedance function, Z(s)=(2s2+8s+6)/(s2+8s+12). Find the value of R1 after converting into second Cauer form.
Consider the impedance function, Z(s)=((s+4)(s+8))/((s+2)(s+6)). Find the value of R3 after converting into first Cauer form.
Consider the impedance function, Z(s)=((s+4)(s+8))/((s+2)(s+6)). Find the value of L3 after converting into first Cauer form.
Consider the impedance function, Z(s)=((s+4)(s+8))/((s+2)(s+6)). Find the value of R2 after converting into first Cauer form.
Consider the impedance function, Z(s)=((s+4)(s+8))/((s+2)(s+6)). Find the value of L2 after converting into first Cauer form.
Consider the impedance function, Z(s)=((s+4)(s+8))/((s+2)(s+6)). Find the value of R1 after converting into first Cauer form.