A Hurtwiz polynomial D(s) must satisfy two conditions. One is the polynomial is real when s is real. What is the other condition?

Roots of D(s) have real parts which are positive or zero

Roots of D(s) have real parts which are positive and non-zero

Roots of D(s) have imaginary parts which are negative

Roots of D(s) have real parts which are either zero or negative

A Hurtwiz polynomial D(s) must satisfy two conditions. One is the poly

1.	A Hurtwiz polynomial D(s) must satisfy two conditions. One is the polynomial is real when s is real. What is the other condition?
A.	Roots of D(s) have real parts which are positive and non-zero
B.	Roots of D(s) have imaginary parts which are negative
C.	Roots of D(s) have real parts which are either zero or negative
D.	Roots of D(s) have real parts which are positive or zero
Answer» D. Roots of D(s) have real parts which are positive or zero

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.