Question 1
What is the minimal form of the Karnaugh map shown below? Assume that X denotes a don’t care term.
b'd'
b'd' + b'c'
b'd' + a'b'c'd'
b'd' + b'c' + c'd'
Question 2
The output of the following combinational circuit is F.
The value of F is:
P1+P\'2P3
P1+P\'2P\'3
P1+P2P\'3
P\'1+P2P3
Question 3
A binary 3-bit down counter uses J-K flip-flops, FFi with inputs Ji, Ki and outputs Qi, i = 0, 1, 2 respectively. The minimized expression for the input from following, is
I, III, V
I, IV, VI
II, III, V
II, IV, VI
Question 5
Question 6
Which one of the following expressions does NOT represent exclusive NOR of x and y?
xy+x'y'
x⊕y'
x'⊕y
x'⊕y'
Question 7
Which one of the following circuits is NOT equivalent to a 2-input XNOR (exclusive NOR) gate?
A
B
C
D
Question 8
The simplified SOP (Sum Of Product) form of the boolean expression (P + Q' + R') . (P + Q' + R) . (P + Q + R') is
(P'.Q + R')
(P + Q'.R')
(P'.Q + R)
(P.Q + R)
Question 9
Consider the following circuit involving three D-type flip-flops used in a certain type of counter configuration.
If at some instance prior to the occurrence of the clock edge, P, Q and R have a value 0, 1 and 0 respectively, what shall be the value of PQR after the clock edge?
000
001
010
011
Question 10
Consider the data given in previous question. If all the flip-flops were reset to 0 at power on, what is the total number of distinct outputs (states) represented by PQR generated by the counter?
3
4
5
6
There are 264 questions to complete.