Q1: In the circuit, the present value of Z is 1 . Neglecting the delay in the combinatorial circuit, the values of S and Z, respectively, after the application of the clock will be (2024)
(a) S = 0, Z = 0
(b) S = 0, Z = 1
(c) S = 1, Z = 0
(d) S = 1, Z = 1
Ans: (c)
Sol: Based on this trick
Q2: Neglecting the delays due to the logic gates in the circuit shown in figure, the decimal equivalent of the binary sequence [ABCD] of initial logic states, which will not change with clock, is (2023)
(a) 4
(b) 8
(c) 16
(d) 32
Ans: (b)
Sol: Redraw the circuit :
From circuit :
∴ ABCD = (1000)2 = (8)10
Q3: The maximum clock frequency in MHz of a 4-stage ripple counter, utilizing flipflops, with each flip-flop having a propagation delay of 20 ns, is ___________. (round off to one decimal place) (2022)
(a) 15.5
(b) 20.4
(c) 12.5
(d) 8.6
Ans: (c)
Sol:
Q4: A MOD 2 and a MOD 5 up-counter when cascaded together results in a MOD ______ counter. (in integer) (2022)
(a) 5
(b) 10
(c) 50
(d) 25
Ans: (b)
Sol: Overall MOD = 2 x 5 = 10
Q5: A 16-bit synchronous binary up-counter is clocked with a frequency fCLK. The two most significant bits are OR-ed together to form an output Y. Measurements show that Y is periodic, and the duration for which Y remains high in each period is 24 ms. The clock frequency fCLK is ___________ MHz. (Round off to 2 decimal places.) (2021)
(a) 4.12
(b) 2.05
(c) 6.08
(d) 3.25
Ans: (b)
Sol:
y = 1 for 24 m sec
Total number of states for which y = 1 is 216 − 214
Time is (216− 214)T = 24msec
f = 1/T = 2.05 MHz
Q6: A sequence detector is designed to detect precisely 3 digital inputs, with overlapping sequences detectable. For the sequence (1, 0, 1) and input data (1, 1, 0, 1, 0, 0, 1, 1, 0, 1, 0, 1, 1, 0):
what is the output of this detector? (2020)
(a) 1, 1, 0, 0, 0, 0, 1, 1, 0, 1, 0, 0
(b) 0, 1, 0, 0, 0, 0, 0, 1, 0, 1, 0, 0
(c) 0, 1, 0, 0, 0, 0, 0, 1, 0, 1, 1, 0
(d) 0, 1, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0
Ans: (b)
Sol: Given overlapping sequence input data =11010011010110
It will give output 1 when 101 is detected.
110−0
101−1
010−0
100−0
001−0
011−0
110−0
101−1
010−0
101−1
011−0
110−0
So, output = 010000010100
Q7: Which one of the following statements is true about the digital circuit shown in the figure (2018)
(a) It can be used for dividing the input frequency by 3.
(b) It can be used for dividing the input frequency by 5.
(c) It can be used for dividing the input frequency by 7.
(d) It cannot be reliably used as a frequency divider due to disjoint internal cycles.
Ans: (b)
Sol: So, frequency will be divided by 5.
Q8: For the synchronous sequential circuit shown below, the output Z is zero for the initial conditions QAQBQC = QA′QB′QC′ = 100
The minimum number of clock cycles after which the output Z would again become zero is ________ (SET-2 (2017))
(a) 4
(b) 5
(c) 6
(d) 7
Ans: (c)
Sol:
The output Z will again become zero after 6th clock cycle.
Q9: The current state QAQB of a two JK flip-flop system is 00. Assume that the clock rise-time is much smaller than the delay of the JK flip-flop. The next state of the system is (SET-1(2016))
(a) 00
(b) 01
(c) 11
(d) 10
Ans: (c)
Sol: From the figure we get
JA = KA = 1
So, next state will be 11.
Q10: In the following sequential circuit, the initial state (before the first clock pulse) of the circuit is Q1Q0 = 00. The state (Q1Q0), immediately after the 333rd clock pulse is (SET-2 (2015))
(a) 00
(b) 01
(c) 10
(d) 11
Ans: (b)
Sol: From the circuit, we can find out that
J0 = Q1′, K0 = Q1
J1 = Q0, K1 = Q0′
So state diagram is
at every 4th clock, the system is at 00
So, at 332 it will be at 00
So, at 333 clock it will be at 01.
Q11: The figure shows a digital circuit constructed using negative edge triggered J-K flip flops. Assume a starting state of Q2Q1Q0 = 000. This state Q2Q1Q0 = 000 will repeat after _______ number of cycles of the clock CLK (SET-1(2015))
(a) 4
(b) 5
(c) 6
(d) 7
Ans: (c)
Sol: JK flip-flop1 and 2 from a syncgronous sequential circuits and they are synchronized with the output of 0th JK flip-flop.
Number of cycles = 3 i.e. equal to 6 clock cycles.
Q12: A state diagram of a logic gate which exhibits a delay in the output is shown in the figure, where X is the don't care condition, and Q is the output representing the state. The logic gate represented by the state diagram is (SET-3 (2014))
(a) XOR
(b) OR
(c) AND
(d) NAND
Ans: (d)
Sol: If any one of the input is zero, output is 1 and for both inputs as '1' , output is '0', which represents the NAND gate.
Q13: A JK flip flop can be implemented by T flip-flops. Identify the correct implementation. (SET-2 (2014))
(a) (b) (c) (d) Ans: (b)
Sol: To obtain a JK flip-flop from a T flip-flop, we first constuct the characteristic table of JK flip-flop, and then obtain the excitation values for the T flip-flop as shown below
Now, assuming T to be an output, we solve it in terms of J, K, Qn inputs. This gives the defination of the logic to be applied on the T input.
Also, observing the given options, we solve for T using a maxterms map instead of using a minterms map, as shown below
The circuit corresponding to this expression is given in option (B).
Q14: A cascade of three identical modulo-5 counters has an overall modulus of (SET-1 (2014))
(a) 5
(b) 25
(c) 125
(d) 625
Ans: (c)
Sol: Overall modulus = 5 x 5 x 5 = 125
Q15: The clock frequency applied to the digital circuit shown in the figure below is 1 kHz. If the initial state of the output Q of the flip-flop is '0', then the frequency of the output waveform Q in kHz is (2013)
(a) 0.25
(b) 0.5
(c) 1
(d) 2
Ans: (b)
Sol: ∵ X = 1 = T ⇒ Q always toggle whenever clock triggers.
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