Question 1
The first and the last critical frequency of an RC-driving point impedance function must respectively be
( PYQ || 2005 MCQ || 2 marks)
a zero and a pole
a zero and a zero
a pole and a pole
a pole and a zero
Question 2
The driving-point impedance Z(s) of a network has the pole-zero locations as shown in the figure. If Z(0) = 3, then Z(s) is

(PYQ || 2003 MCQ || 2 marks)




Question 3
A negative resistance Rneg is connected to a passive network N having driving point impedance as shown below. For Z2(s) to be positive real

(PYQ || 2006 MCQ || 2 marks)




Question 4
The first and the last critical frequencies (singularities) of a driving point impedance function of a passive network having two kinds of elements, are a pole and a zero respectively. The above property will be satisfied by
(PYQ || 2006 MCQ || 2 marks)
RL network only
RC network only
LC network only
RC as well as RL networks
Question 5

( PYQ || 2013 MCQ ||1 marks)




Question 6
Consider the building block called 'Network N' shown in the figure.
Let C = 100 μF and R = 10 kΩ


(PYQ || 2014 MCQ || 2 marks




Question 7
Consider the building block called 'Network N' shown in the figure.
Let C = 100 μF and R = 10 kΩ


(PYQ || 2014 MCQ || 2 marks)




Question 8

2003 || MCQ || 2 marks
z11 = 2.75 Ω and z12 = 0.25 Ω
z11 = 3 Ω and z12 = 0.5 Ω
z11 = 3 Ω and z12 = 0.25 Ω
z11 = 2.25 Ω and z12 = 0.5 Ω
Question 9

2003 MCQ || 2 mark
z11 = 2.75 Ω and z12 = 0.25 Ω
z11 = 3 Ω and z12 = 0.5 Ω
z11 = 3 Ω and z12 = 0.25 Ω
z11 = 2.25 Ω and z12 = 0.5 Ω
Question 10
A series RLC circuit has a quality factor Q of 1000 at a center frequency of 106rad/s106rad/s. The possible values of R,L and C are
(PYQ || 2023 MCQ ||1 marks)
R=1Ω,L=1μH and C=1μFC=1μF
R=0.1Ω,L=1μH and C=1μFC=1μF
R=0.01Ω,L=1μH and C=1μFC=1μF
R=0.001Ω,L=1μH and C=1μFC=1μF
There are 11 questions to complete.