Here is the systematically categorized question bank based on the provided exam papers from 2015 to 2025. The questions have been divided into major topics and subtopics, preserving exact wording, marks, and figure references as requested.

Topic 1: Number Systems and Codes

SubtopicExact QuestionYear(s) of Appearance
Base ConversionsConvert the following numbers from the given base to the bases indicated: (i) Decimal number 249.6 to base-3, base-4, and base-7. (ii) Hexadecimal 2AC5.D to decimal, octal, and binary. (12)2015, 2016, 2022
Convert the following numbers from the given base to the bases indicated: i. Decimal number 238.7 to base 3, base 4 and base 7. ii. Hexadecimal 2CA5.D to decimal, octal and binary. (12)2017
Explain the distinction between number system and code with example. Convert the decimal number (605)₁₀ into following forms: (i) BCD code; ii) 5211 code; and iii) Gary code number. (12)2018
Represent the decimal number 8620 (i) in BCD, (ii) in excess-3 code, (iii) in 2,4,2,1 code, and (iv) as a binary number. (08)2019
Do the following conversion problems: i. Convert decimal 27.315 to binary. ii. Calculate the binary equivalent of 2/3out to eight places. Then, convert from binary to decimal. How close is the results to 2/3? iii. Convert the binary result in (b) into hexadecimal. Then, convert the result to decimal. Is the answer same? (12)2021
Convert following numbers from given base to bases indicated. (i) Decimal number 249.6 to base-4 and base-7. (ii) Calculate the binary equivalent of 2/3 out of eight places. Then convert from binary to decimal. How close is the result to 2/3? (iii) Convert the binary result in (ii) into hexadecimal. Then convert the result to decimal. Is the answer same? (12)2023
Convert following numbers from given base to bases indicated. (i) Decimal number 247.8 to base-3, base-7, and base-12. (ii) Hexadecimal 2AC5.D to binary, octal, and decimal. (12)2025
Binary Arithmetic & ComplementsPerform the subtraction with the following binary numbers using (i) 2’s complement and (ii) 1’s complement, Check the answer by straight subtraction: (1110110-111)₂ (13)2015
A and B are integer variables in a computer program, with A = (25)₁₀ and B = -(46)₁₀. Assuming that the computer uses 8-bit two’s complement arithmetic, show how it would compute A+B, A-B, B-A and -A-B. (13)2016, 2017
Perform the subtraction with following binary number using i) 2’s complement, ii) 1’s complement; iii) Check the answer by straight subtraction 100 -11000. (09)2018
Perform the subtraction with the following binary numbers using (i) 2’s complement and (ii) 1’s complement. Check the answer by straight subtraction. (100 - 110000)₂. (10)2019
A and B are integer variables in a computer program, with A=(x)₁₀ and B=-(y)₁₀. Assuming that the computer uses 8-bit two’s complement arthematics, show how it would compute A+B, A-B, B-A and -A-B. Here X = (Last two digit of your Roll number + 5) Y = (Last two digit of your Roll number + 25) (12)2020
A and B are integer variables in a computer program with A = (25)₁₀ and B = -(48)₁₀. Assuming that the computer uses 8-bit two’s complement arithmetic, show how it would compute A + B, A - B, B - A and -A - B. (13)2021
Multiply the following numbers in the given base without converting to decimal. (i) (135.4)₆ and (43.2)₆, (ii) (367)₈ and (715)₈. (08)2024
A and B are integer variables in a computer program A = (25)₁₀ and B = -(48)₁₀. Assume the computer 8-bit two’s complement arithmetic. Compute A+B, B-A. (08)2025
Digital Codes & DefinitionsDefine the following terms: (i) Error detection code, (ii) Reflected code, (iii) Self-complementary code, (iv) Decoder, (iv) PLA (10)2017
Explain the differences between error detecting codes and error correcting codes (04)2018
Define self-complementary code. “Excess-3 code is a self-complementary code”- justify the statement. (10)2021
What is self-complementary code? “Excess-3 code is a self-complementary code”- justify the statement. (09)2023
What is self-complementary code? “Excess-3 code is a self-complementary code”- justify the statement. (08)2025

Topic 2: Introduction to Digital Electronics & Logic Families

SubtopicExact QuestionYear(s) of Appearance
IntroductionWhat is digital electronics? Why the study of digital electronics is necessary for the students of ECE department ? (10)2020
Describe the importance of digital electronics. (08)2024
Why digital electronics is important to study for ECE graduates? (07)2025
Logic Families & Characteristics”Open collector TTL gates are tied together to form a wired-AND logic”-Justify the statement. (11)2015
Define the following terms that relate with the characteristics of digital logic families. (i) Fan-out, (ii) Power distribution, (iii) Propagation delay, (iv) Noise margin. (10)2016
Show that the circuit shown in Fig. 4(b) behaves as an inverter with the following parameters: Rc=1 kΩ, Rb=22 kΩ, Vcc=5 V, hfe=50, H=5 V (High level voltage), L=0.2V (Low level voltage) (Figure Fig. 4(b)) (13)2016
Define the following terms that relate with the characteristics of digital logic families: i) Fan out, ii) Power distribution; iii) Propagation delay; and iv) Noise margin. (08)2018
Describe the operation of the Fig.4(d) and find out the output value of y for all possible combination of inputs A, B and C. (Figure Fig. 4(d)) (09)2018
Define Fan out and Noise margin characteristics of digital logic families and show the circuit of three inputs NAND gate using CMOS transistors. (05)2019
Explain the operation of common bus system using open collector gates. (07)2019
Show that the circuit in figure 4(b) behaves as an inverter with the following parameters: Rc = 1 KΩ, Rb = 22 KΩ, Vcc = 5V, hfe = 50, H = 5V (high level volatge), L = 0.2V (low level voltage). (Figure Fig. 4(b)) (13)2019
Define the following terms that relate with the characteristics of digital logic families: (i) Fan out (ii) Propagation delay (iii) Power distribution (iv) Noise margin. (10)2021
Describe the most important characteristics that are considered to evaluate the basic gate of digital logic families. (07)2021
Show that the output transistor of the DTL gate of Fig. 4(d) goes into saturation when all inputs are high. Assume that hFE = 20. (Figure Fig. 4(d)) (10)2021
Draw and explain the Transistor Base and Transistor Collector characteristics for an npn silicon transistor. (09)2022
Show that the output transistor of the DLT gate of the Fig. 4(b) goes into saturation when all inputs are high. Assume that hFE = 20. (Figure Fig. 4(b)) (10)2022
Define the following terms that relate with the characteristics of digital logic gates: (i) Fan out, (ii) Propagation delay, (iii) Noise margin. (06)2023
Draw the circuit and explain the operation of TTL logic AND gate by using the truth table. (09)2023
Define: (i) Fan-out, (ii) Propagation delay, (iii) Power dissipation, and (iv) Noise Margin. (08)2024
Define: (i) Fan-out, (ii) Noise Margin, (iii) Propagation delay, and (iv) Current Sourcing. (08)2025
Explain the working principle with necessary diagram of a TTL NAND gate. (08)2025

Topic 3: Boolean Algebra & Logic Gates

SubtopicExact QuestionYear(s) of Appearance
Postulates, Theorems & DefinitionsDefine the following terms: (i) Duality principle, (ii) Canonical form, (iii) Standard form, (iv) Positive and Negative logic system, (v) IC logic families. (10)2015
Define the following terms: (i) Duality principle, (ii) canonical form, (iii) standard form, (iv) positive and negative logic system, (v) IC logic families. (10)2016
Define the following terms: (i) Duality principle (ii) Standard form (08)2019
Define the following terms: (i) Duality principle (ii) Standard form. (06)2022
What is duality principle? Find the complement of the following Boolean function and reduce this complement function to a minimum number of literals: F = [(AB)’ A] [(AB)‘B] (10)2018
Define universal gate. Distinguish between canonical form and standard form of a Boolean function. (10)2021, 2022
What is meant by canonical and standard form? Express the Boolean function F = xy + xz in a product of maxterm from. (09)2024
Show that (i) The Dual of the exclusive-OR is equal to its complement (ii) a Positive-logic AND gate is a Negative-logic OR gate and Vice-versa. (12)2015
Show that (i) the dual of the exclusive OR is equal to its compliment and (ii) a positive logic AND a negative logic OR gate and vice-versa (10)2018
Show that a positive-logic AND gate is a negative-logic OR gate and vice-versa. (11)2019
Show that a positive logic AND gate is a negative logic OR gate and vice-versa. (10)2023
Show that a positive logic AND gate is a negative logic OR gate and vice-versa. (07)2025
Show that the circuit in Fig. 3(a) is an Exclusive-OR. (Figure Fig. 3(a)) (11)2015
Show that the circuit in Fig. 3(b) is an exclusive - OR. (Figure Fig. 3(b)) (08)2021
Boolean Function SimplificationExpress the following function in a Sum of Minterms and a Product of Maxterms. F(A,B,C,D) = (A+B’+C)(A+B’)(A+C’+D’)(A’+B+C+D’)(B+C’+D’) (12)2015
Given the function f(A,B,C) = (A+B+C’)(A+B’+C’)(A’+B+C’)(A’+B’+C’), let construct the truth table and express the function in both maxterm and minterm forms. (12)2016
Express the following functions in a sum of Minterms and a product of Maxterms: i. F(A,B,C) = (A’ + B)(B’ + C) ii. F(x,y,z) = (xy + z)(y + xz) (12)2017
Express the following functions in a sum of Minterms and a product of Maxterms. i. F(A,B,C) = (A’ + B)(B’ + C) ii. F(x,y,z) = (xy + z)(y + zx) (10)2021
Express the following function in a sum of minterms and a product of maxterms. F(w,x,y,z) = y’z + wxy’ + wxz’ + w’x’z (09)2019
Convert each of the following expressions into Sum of Products and Product of Sums: (i) (AB + C) (B + C’D) (ii) x’ + x(x + y’) (y + z’) (10)2022
Obtain the simplified expression in (i) Sum of products and (ii) Product of sums. (A’+ B’+ D’)(A + B’+ C’)(A’+ B + D’)(B + C’+ D’) (12)2019
Minimize the following function in both SOP and POS forms using K-maps. f(A,B,C,D) = ∑m(1,3,4,7,11) + d(5,12,13,14,15) (13)2016
With the use of K-map, find the simplest sum- of -products from of the function F = fg. Where f = abc’ + c’d + a’cd’ + b’cd’ and g = (a + b + c + d’)(b’ + c’ + d)(a’ + c + d’) (10)2018
With the use of maps, find the simplest Sum-of-Products form of the function F = fg, where f = abc’ + c’d + a’cd’ + b’cd’ and g = (a + b + c’ + d’) (b’ + c’ + d) (a’ + c + d’). (07)2022
Simplify the following Boolean expressions, using four-variable maps: (i) A’B’C’D’ + A’CD’ + AB’D’ + ABCD + A’BD (ii) F(w,x,y,z) = ∑(0,1,4,5,6,7,8,9) (10)2022
Simplify the following Boolean expression using four variables maps: (i) A’B’C’D’ + A’CD’ + AB’D’ + ABCD + A’BD (ii) F(w,x,y,z) = ∑(0,1,4,5,6,7,8,9). (08)2023
Give three possible ways to express the following Boolean function with eight or fewer literals: F = B’C’D’ + AB’CD’ + BC’D + A’BCD (09)2022
Define and explain prime implicants. (05)2018
Determine the prime-implicants of the following function by using Tabular method: F(w,x,y,z) = ∑(1,4,6,7,8,9,10,11,15) (14)2023
Determine the prime-implicants of the following function by using Tabular method: F(w,x,y,z) = ∑(1,4,6,7,8,9,10,11,15) (10)2025
Simplify the Boolean function by means of the tabulation method. F(A,B,C,D,E,F) = ∑(6,9,13,18,19,25,27,29,41,45,57,61) (10)2024
The following Boolean expression: BE + B’DE’ is a simplified version of the expression? A’BE + BCDE + BC’D’E + A’B’DE’ + B’C’DE’. Are there any don’t care conditions? If so, what are they? (11)2017
The following Boolean expression; BE + B’DE’ is a simplified version of the expression: A’BE + BCDE + BC’D’E + A’B’DE’ + B’C’DE’, are there any don’t care conditions? If so, what are they? (10)2020
Show that A ⊕ B ⊕ C ⊕ D = ∑(0,3,5,6,9,10,12,15) (10)2017
Logic Circuit Simplification & ImplementationImplement the following function using the don’t-care conditions. Assume that both the normal and complement inputs are available. F = A’B’C’ + AB’D + A’B’CD’, d = ABC + AB’D’ with no more than Two NOR gates. (11)2015
Implement the following Boolean function F together with the don’t care conditions d, using no more than two NOR gates. F(A,B,C,D) = ∑(2,4,6,10,12) d(A,B,C,D) = ∑(0,8,9,13) Assume that both the normal and complement inputs are available. (08)2021
Simplify the following functions and implement them with two-level NOR gate circuits: i. F(w,x,y,z) = ∑(1,2,13,14) ii. F(x,y,z) = [(x + y)(x’ + z)]’ (07)2021
Implement the following function with NOR gates: F = x’yz’ + xy’z. (08)2024
Find a simplified switching expression and logic network for the logic circuit as shown in Fig. 2(b). (Figure Fig. 2(b)) (12)2016
Simplify the following logic circuit as shown in Fig. 2(c) and construct the simplified circuit using only NAND gates. (Figure Fig. 2(c)) (10)2018
Simplify the following logic circuit as shown in figure 2(b). (Figure Fig. 2(b)) (12)2019
Determine the Boolean function for the output F of the circuit shown in Fig. 2c. (Figure of Q. 2(c)) (10)2020
Simplify the logic circuit shown in Fig. 2(c): (Figure Fig. 2(c)) (08)2022
Represent the logic circuit in Fig. 2(c) with only a single logic gate. (Figure Fig. 2(c)) (08)2023
Express the following switching circuit shown in figure 1(b) in a binary logic notation. (Figure 1(b)) (07)2024
Express the following switching circuit shown in Figure 1.(c) in a binary logic notion (Light in ‘ON’ condition). (Figure of Q. 1(c)) (08)2025

Topic 4: Combinational Logic Circuits

SubtopicExact QuestionYear(s) of Appearance
Adders & SubtractorsImplement the Four Boolean functions listed using three Half-Adder circuits. D = A ⊕ B ⊕ C, E = A’BC + AB’C, F = ABC’ + (A’+B’)C, G = ABC (12)2015
Implement the four Boolean functions listed using three half-adder circuits. D = A ⊕ B ⊕ C, E = A’BC + AB’C, F = ABC’ + (A’+B’)C, G = ABC (12)2019
Implement the four Boolean functions listed below using three half adder circuits: D = A ⊕ B ⊕ C, E = A’BC + AB’C, F = ABC’ + (A’+B’)C, G = ABC (10)2018
Show that the output carry in a full-adder circuit can be expressed as Cᵢ₊₁ = Gᵢ + PᵢCᵢ = Gᵢ’Pᵢ’ + Gᵢ’Cᵢ’ for the full adder circuit shown in Fig. 3(c). (Figure Fig. 3(c)) (10)2018
Implement a full-adder circuit with a decoder and two OR gates. (11)2019
Show that a full adder can be converted full subtractor with the addition of one inverter gate. (10)2020
Implement a full-adder with two 4 × 1 multiplexers. (07)2021
Code Converters & MultipliersDesign a combinational circuit that converts a decimal digit from the 2,4,2,1 code to the 8,4,-2,-1 code. (11)2017
Design a combinational circuit that converts a decimal digit from the 2, 4, 2, 1 code to 8, 4, -2, -1 code. (12)2019
Design a combinational circuit that converts a decimal digit from the 2, 4, 2, 1 code to the 8, 4, -2, -1 code. (08)2020
Design a combinational circuit that converts a decimal digit from the 2, 4, 2, 1 code to 8, 4,-2,-1 code. (10)2023
Design a combinational circuit that converts a decimal digit from the 2, 4, 2, 1 code to 8, 4,-2,-1 code. (13)2024
Design a combinational circuit that converts a decimal digit from the 2, 4, 2, 1 code to 8, 4,-2,-1 code. (09)2025
Design a combination circuit that accepts a four-bit BCD number and generates output binary number same as the excess-3 code of corresponding BCD number. (10)2018
Design a combinational circuit that converts a four bit reflected code number to a four bit binary number. Use X-OR gates. (10)2024
The Fig. 4(d) represents a multiplier circuit that takes two-bit binary numbers x₁x₀ and y₁y₀ and produces an output binary number z₃z₂z₁z₀ that is equal to the arithmetic product of the two input numbers. Design the logic circuit for the multiplier. (Figure Fig. 4(d)) (10)2022
Decoders, Multiplexers & DemultiplexersDesign a 16-to-1 multiplexer by using 4-to-1 multiplexers that can be used for a tree type network. (12)2016
Design a 16-to-1 multiplexer by using 4-to-1 multiplexers that can be used for a tree type network. (11)2017
Implement the following function with a multiplexer. f(A,B,C,D) = ∑(0,1,3,4,8,9,15) (10)2016
Define multiplexer and demultiplexer. Implement the following function with a multiplexer. F(A,B,C,D) = ∑(0,2,3,4,8,10,14) (10)2019
Implement the following function with a multiplexer. F(A,B,C,D) = ∑(0, 2, 3, 4, 8, 10, 14) (10)2023
Implement the following function with a 8×1 multiplexer: F(A,B,C,D) = ∑(0,1,3,4,8,9,15) (10)2024
Design a 4 -to- 1line multiplexer using NAND gates. (10)2018
Construct a 4-to-16 line decoder with five 2-to-4 line decoders with enable. (10)2021
What is a Decoder? Implement the following function using Decoder, F(A,B,C,D) = ∑(0,1,3,4,8,9,10,11) (08)2018
A combinational circuit is defined by the following three equations: F₁ = x’y’ + xyz’, F₂ = x’ + y, F₃ = xy + x’y’. Design the circuit with a decoder and external gates. (12)2016, 2017
A combinational circuit is defined by the following three functions; F₁ = x’y’ + xyz’ F₂ = x’ + y, F₃ = xy + x’y’ Design the circuit with a decoder and external gates. (10)2020
Implement the following Boolean function with a 4 × 1 multiplexer and external gates. F(A,B,C,D) = ∑(1,3,4,11,12,13,14,15). (10)2022
Implement a 1×16 demultiplexer using only 2-to-4 decoders with enable inputs and no other logic gates. Clearly label all inputs, pins, and outputs of your circuits. (11)2023
Construct a 5×32 decoder with four 3×8 decoders/demultiplexers and 2×4 decoder. Use a block diagram construction. (08)2024
Construct a 5×32 decoder with four 3×8 decoder/demultiplexers and 2×4 decoder. Use a block diagram construction. (09)2025
ROM, PLA & Parity CheckersDesign a combinational circuit using a ROM. The circuit accepts a 3-bit number and generates an output binary number equal to the square of the input number. (12)2015, 2020
Design a combinational circuit using a ROM. The circuit accepts 3-bit number and generates an output binary number equal to the square of the input number. (13)2017
Design a combinational circuit using a ROM. The circuit accepts 3-bit number and generates an output binary number equal to the square of the input number. (08)2021
Design a combinational circuit using a ROM. The circuit accepts a 3-bit number and generates an output binary number equal to the square of the input number. (10)2025
Draw the block diagram of PLA. (05)2018
Distinguish the operation of ROM and PLA. (06)2024, 2025
A combinational circuit is defined by the functions: F₁(A,B,C) = ∑(3,5,6,7), F₂(A,B,C) = ∑(0,2,4,7). Implement the circuit with PLA having three inputs, four product terms and two outputs. (12)2015
A combinational circuit is defined by the functions: F₁(A,B,C) = ∑(3, 5, 6, 7) and F₂(A,B,C) = ∑(0, 2, 4, 7) Implement the circuit with a PLA having three inputs, four product terms, and two outputs. (10)2023
A combinational circuit is defined by the functions: F₁(A,B,C) = ∑(3, 5, 6, 7) and F₂(A,B,C) = ∑(0, 2, 4, 7) Implement the circuit with a PLA having three inputs, four product terms, and two outputs. (11)2024
A combination circuit is defined by the following functions: F₁(A, B, C) = ∑(3, 5, 6, 7) & F₂(A, B, C) = ∑(0, 2, 4, 7). Implement the circuit with a PLA having three inputs, four product terms, and two outputs. (11)2025
Design a combinational circuit to check for even parity of four bits. A logic-1 output is required when the four bits do not constitute an even parity. (12)2015
Design a combinational circuit to check for even parity of four bits. A logic-1 output is required when the four bits do not constitute an even parity. (08)2020
Design a combinational circuit to check for even parity of four bits. A logic 1 output is required when the four bits do not constitute an even parity. (09)2023
Design a combinational circuit to check for even parity of 4 bits. A logic 1 output is required when the 4 bits do not constitute an even parity. (12)2024
Derive the circuits for a three-bit parity generator and four-bit parity checker using an odd parity bit. (08)2022
Design a circuit for a 3-bit parity generator and 4-bit parity checker using odd parity bit. (10)2025
John and Jane Doe have two children, Joe and Sue. When eating out they will go to a restaurant that serves only vegetables or one that serves only chicken. Before going out, the family votes to decide on the restaurant. The majority wins, except Mom and Dad agree, and in that case they win. Any other tie votes produce a trip to the chicken restaurant. We wish to design a logic circuit that will automatically select the restaurant when everyone votes. (11)2016
For the following Fig 3(a), where a analog-to-digital converter is monitoring the dc voltage of a 12V storage battery on an orbiting spaceship. The converters output is a four-bit binary number, ABCD, corresponding to the battery voltage in steps of 1V, with A as the MSB. The converter’s binary outputs are fed to a logic circuit that is to produce a HIGH output as long as the binary value is greater than 0110₂ = 6₁₀; that is, the battery voltage is greater than 6V. Design this logic circuit. (Figure Fig. 3(a)) (13)2017
Gas fired stream boiler is frequently used in power stations. Four sensors are available, one sensor monitors the water temperature, one monitors pressure of the boiler, one monitors the chimney temperature and one follows the flame state of burner. An alarm signal should be generated whenever burner flame is ignited and either chimney temperature or water temperature or boiler pressure is high. Design the logic circuit for the boiler. (10)2021
A 4-bit binary number appear at the inputs of a combinational network. One of the output z₁ indicates if the multi bit input is divisible by 2 without any remainder and the other output z₂ indicates if the multi bit input is divisible by 3 without any remainder. (08)2022
Design a circuit that compares two 4-bit numbers, A and B, to check if they are equal. The circuit has one output x, so that x = 1 if A = B, and x = 0 if A≠B. (14)2023
Design a circuit that compares two 4-bit numbers, A and B, to check if they are equal. The circuit has one output x, so that x = 1 if A = B, and x = 0 if A≠B. (12)2024
Design a circuit that compares two 4-bit numbers, A and B, to check if they are equal. The circuit has one output x, so that x = 1 if A = B, and x = 0 if A≠B. (09)2025

Topic 5: Sequential Logic Circuits

SubtopicExact QuestionYear(s) of Appearance
Latches & Flip-FlopsWrite down the excitation table of RS, D, JK and T flip-flop. (10)2015
Write down the characteristics table and excitation table of RS, JK, D and T flip-flop. (10)2017, 2018, 2020, 2021
Draw the diagram of RS, JK, D and T flip-flop. From these diagram write their characteristics tables and derive characteristics equations. (12)2016
Draw the diagram of RS, JK, D, and T flip-flop. Also write their characteristics table and excitation table. (12)2019
Write down the characteristics table and execution table of RS, JK, D, and T Flip-flop. (10)2022
What is flip-flop? Why flip-flop is called one-bit memory cell? (10)2018
Why flip-flop is called one bit memory element? Distinguish combinational circuit and sequential circuit. (6+6)2023
Why flip-flop is called one bit memory element? Distinguish combinational circuit and sequential circuit. (10)2024
Why flip-flop is called one bit memory element? Distinguish combinational circuit and sequential circuit. (5+5)2025
Draw the logic diagram of a clocked master-slave JK flip-flop. (10)2015
Draw the diagram of clocked master-slave JK flip-flop using NAND gates. (08)2019
Show the operation of the D-type edge-triggered flip-flop with necessary diagram. (10)2015
Show the operation of the D-type edge-triggered flip-flop with necessary diagram. (08)2016
Show the operation of the D-type edge triggered flip-flop with necessary diagram. (10)2017
Show the operation of D-type edge-triggered flip-flop with necessary diagrams. (10)2019
Show the operation of D-type edge-triggered flip-flop with necessary diagrams. (12)2022
Why race around condition occurs in JK flip-flop? How this problem can be overcome? (10)2017
Why race around condition occurs in JK flip-flops? Give one solution of this problem. (10)2020
Why race around condition occurs in JK flip-flop? How can this problem be resolved? (10)2021
Convert an S-R flip-flop to a J-K flip flop. (10)2017
Convert a SR flip-flop to a JK flip-flop. (10)2018
Convert a J-K flip-flop to a S-R flip-flop. (12)2024
”JK flip-flop is the refinement of RS flip-flop”- justify the statement. (11)2023
”JK flip-flop is the refinement of RS flip-flop”- justify the statement. (09)2025
For a JK flip-flop, obtain the flip-flop (i) Characteristic table, (ii) Characteristic equation, (iii) Excitation table and (iv) Show that tying the two external inputs together forms a D flip-flop. (13)2024
State Machines (Analysis & Design)What is sequential circuit? Draw the block diagram of a sequential circuit. (05)2017, 2019
Mention the procedures to design of sequential circuits. (10)2024
Define state table, state diagram and state equation. (08)2015, 2016
Define: State table, State diagram, State equation and Register. (10)2022
Define State table, State diagram and State equation. An example of clocked sequential circuit is shown in figure 7(b). Obtain the state table of the sequential circuit. (Figure Fig. 7(b)) (10)2021
What is sequential circuit? Write down the state table and draw the state diagram of the following sequential circuit. (Figure Fig. 5(a)) (10)2016
Write down the state table and draw the state diagram of the following sequential circuit. (Figure Fig. 6(a)/6(b)/5(a)) (12)2015, 2019
Write down the state table and draw the state diagram of the following sequential circuit. (Figure of Q. 5(a)) (10)2020
Analyze the following circuit shown in Figure 6(b) and write down the state table and state diagram. (Figure Fig. 6(b)) (12)2022
A sequential circuit has one input and one output. The state diagram is shown in Figure 6(a). Design the sequential circuit with T flip-flops. (Figure Fig. 6(a)) (12)2017
The specification of a sequential circuit is given in the state diagram shown in figure 5(c). From this, design a sequential circuit that will have minimum number of states. (Figure Fig. 5(c)) (15)2021
Design a sequential circuit whose state equations are given below: A₁(t+1) = ∑(4,6), A₂(t+1) = ∑(1,2,5,6), y(A₁,A₂,x) = ∑(3,7) (12)2021
Design a sequential circuit whose state equations are given below: A₁(t+1) = ∑(4, 6), A₂(t+1) = ∑(1, 2, 5, 6), y(A₁, A₂, x) = ∑(3, 7). (12)2023
Design a sequential circuit described by the following state equations using JK flip-flop. A(t+1) = xAB + yA’C + xy, B(t+1) = xAC + yB’C’, C(t+1) = x’B + yA’B’ (12)2024
Design a sequential circuit described by the following state equations using J-K flip-flop. A(t+1) = xAB + yA’C + xy, B(t+1) = xAC + yB’C’, C(t+1) = x’B + yA’B’ (12)2025
Design a serial adder using a sequential logic procedure. (10)2019
State ReductionWrite down the state reduction algorithm. (05)2015, 2016, 2018
Reduce the number of states shown in the following sate table and tabulate the reduced sate table. Starting from state a of the reduced state table, find the output sequence generated with an input sequence of 01110010011. (15)2016
Reduce the number of state in the following state table and tabulate the reduced state table: (10)2018
Design a sequential circuit that will represent the reduced form of the following state table. (13)2022
Design a sequential circuit that represents the reduced form of the following state table. (12)2023
Design a sequential circuit that represents the reduced form of the following state table. (10)2025
Design a sequential circuit that represents the minimum number of states for the following state table. For an input sequence 01110010011, compare the output sequences with the given table and the resultant table. (13)2024

Topic 6: Registers & Counters

SubtopicExact QuestionYear(s) of Appearance
RegistersWhat is register? Design a 4-bit register with parallel load using D flip-flops and explain its operation. (15)2015
What is register? Design a 4-bit register with parallel load using D flip-flops and explain its operation. (12)2017
What is shift register? Draw the diagram of a 4-bit register with parallel load using D flip-flop. (10)2016
What is register? Draw the diagram of a 4-bit register with parallel load using D-flip-flops and external gates. (10)2021
What is register? Draw the diagram of a 4-bit register with parallel load using D flip-flop. (3+7)2023, 2025
What the difference between serial and parallel transfer? What type of register is used in each case? (07)2018
The state of a 12-bit register is 100010010111. What is its content if it represents: (i) Three decimal digits in BCD? (ii) Three decimal digits in the excess-3 code? (iii) Three decimal digits in the 8-4-2-1 code? (iv) A binary number? (12)2022
The content of the shift register A is 1101 in Fig. 7(b), what will be the content of register A and B after 6 clock pulses considering register B is initially cleared. Show the result for each clock pulse. (Figure Fig. 7(b)) (10)2016
The content of the shift register A and B is 1011 and 1101 as shown in figure 7(b). What will be the content of each register after 6 clock pulses? Show the result for each clock pulse. (Figure Fig. 7(b)) (12)2019
The content of the shift register A and B is 1011 and 1101 as shown in Fig. 7(b). What will be the content of each registers upon the application of 6 clock pulses serially? (Figure Fig. 7(b)) (12)2022
The content of a 4-bit shift register is initially 1101. The register is shifted six times to right with the serial input being 101101. What is the content of the register after each shift? (10)2017, 2021
The content of a 4-bit shift register is initially 1101. The register is shifted six times to right with the serial input being 101101. Show the content of the register after each shift? (12)2018
The content of a 4-bit shift register is initially 1011. The register is shifted seven times to right with serial input 1011011. What will be the content of the register after each shift? (12)2023
The content of a 4-bit shift register is initially 1011. The register is shifted seven times to right with serial input 1011011. What will be the content of the register after each shift? (10)2025
The content of a 5-bit shift register is initially 10110. The register is shifted six times to right with serial input 101100. What will be the content of the register after each shift? (10)2020, 2024
CountersDesign a synchronous counter that will count 15-10-9-8-7-6 and repeat by using JK flip-flops. (13)2015
Design a synchronous counter that will count 15-10-9-8-7-6 and repeat by using JK flip-flops. (10)2020
Design a synchronous counter that will count 15-10-9-7-8-6 and repeat using JK flip-flops. (15)2016
Design a synchronous counter that will count 15-10-9-7-8-6 and repeat using JK flip-flops. (13)2022
Design a synchronous counter that will count 15-10-9-7-8-6 and repeat using T flip-flop. (13)2023
Design a synchronous counter that will count 15-10-9-8-6-7 and repeat using T flip-flop. (13)2025
Design a counter that will follow the sequence 15-11-9-8-4-6-1 and repeat using T flip-flop. (12)2024
Construct a Johnson counter with Ten timing signals. (10)2015
Construct a Johnson counter with 10 timing signals. (10)2018, 2019
Construct a John Counter with 10 timing signals. (09)2025
Design a counter that counts the decimal digits according to 842̅1̅ code using T flip-flop. (12)2016
Design a counter that counts the decimal digits according to 842̅1̅ code using T flip-flop. (11)2017
Design a counter that counts the decimal digits according to 842̅1̅ code using T flip-flop. (10)2020
Design a counter that counts the decimal digits according to Excess- 3 code using T flip-flop. (13)2019
Design a counter that counts the decimal digits according to Excess-3 code using T flip-flop. (13)2022
Design a decade counter to count excess-3 code sequence using minimum number of J-K flip-flops. (13)2024
Design a decade counter to count excess-3 code sequence using minimum number of J-K flip-flop. (10)2025
Design a BCD counter with JK flip-flops. (10)2019
Design a mod-6 counter using a counter with parallel load. (12)2017
Design a Mod-6 counter using a counter with parallel load. (13)2021
What is Ripple counter. Draw the diagram of a 4-bit synchronous binary up-down counter. (10)2018
What is ripple counter? Draw the diagram of a 4-bit synchronous binary up-down counter. (10)2022, 2023
What is ripple counter? Draw the diagram of a 4-bit synchronous binary up-down counter. (09)2025
Draw the diagram of a 4-bit synchronous binary up-down counter. (05)2021
A flip-flop has a 20-ns delay from the time, its CP input goes from 1 to 0 to the time the input is complemented. What is the maximum delay in a 10-bit binary ripple counter that use these flip-flops? What is the maximum frequency that the counter can operate at reliably? (13)2018

Topic 7: Data Converters (A/D & D/A) & Memory

SubtopicExact QuestionYear(s) of Appearance
Memory ElementsWhat is memory element? Show the information transfer process in a magnetic core memory during write operation. (08)2015
What is memory element? Show the information transfer process in a magnetic core memory during write operation? (08)2018
What is memory element? Show the information transfer process in a magnetic core memory during write operation. (10)2020
Show the information transfer process in a magnetic core memory during write operation. (10)2016
Define memory element. Show the information transfer process in a magnetic core memory during write operation. (10)2019
What is memory element? Show the information transfer process in a magnetic core memory during read and write operation. (10)2022
Define memory element. Show the information transfer process in a magnetic core memory during write and read operation. (3+7)2023
Draw the diagram of information transfer system in a magnetic core memory during read and write operation. Also explain the operating principle. (12)2021
Write is down the basic properties of the components that forms the binary cells of registers in memory unit? (06)2016
Write short notes on EPROM and E²PROM. (07)2015
Write short notes on EPROM and E²PROM. (08)2016, 2017, 2019
Write short note on EPROM and E²P ROM. (08)2018
Write short notes on EPROM and E²PROM. (10)2021
Write short notes on EPROM. (05)2022
Write short notes on EPROM and E²PROM. (06)2023, 2024, 2025
A/D and D/A ConvertersShow that in a Dual slope A/D converter the output of the converter is proportional to the analog input voltage. (12)2015
Show that in a Dual slope A/D converter, the output of the converter is proportional to the analog input voltage. (11)2016
Show that in a dual slop A/D converter, the output of the counter is proportional to the analog voltage. (12)2017
Show that in a dual slope A/D converter, the output of the converter is proportional to the analog input voltage. (10)2018
Show that in Dual slope A/D converter, the output of the converter is proportional to the analog input voltage. (13)2019
Show that the output of the counter of a dual slope A/D converter is proportional to the analog voltage. (10)2020
Show that in a dual slop A/D Converter, the output of the converter is proportional to the analog input voltage. (08)2021
Design a dual slop A/D converter where the output of the converter will be proportional to the analog input voltage. (13)2022
Show that in a dual slope A/D converter, the output of the converter is proportional to analog output voltage. (13)2023
For an A/D converter that is often used in digital voltmeter, prove that output of the counter is proportional to the analog input voltage. (13)2024
Define (i) Resolution, (ii) Accuracy, (iii) Settling time. (06)2024
Define (i) Resolution, (ii) Settling time, and (iii) Accuracy. (06)2025
Compare weight-resister and R-2R ladder D/A converter. (09)2017
Write down the differences between R-2R ladder and weighted register D/A converter. (07)2018, 2019, 2022, 2023
Compare weighted-register and R-2R ladder D/A converter. (10)2020
Compare weighted register and R-2R ladder D/A. (08)2025
For an R-2R ladder D/A converter, prove that analog output voltage is proportional to the digital input. (10)2024
For an R-2R ladder D/A converter, prove that analog output voltage is proportional to the digital input. (09)2025
Show the successive approximation A/D conversion process with necessary diagram. (10)2015, 2018
Design a successive approximate in A/D converter that can find an unknown weight in the range 0 to 1 kg using a balance and a set of weights of 1/2, 1/4 and 1/8 kg. (15)2021
Design a successive approximation A/D converter that can find an unknown weight in the range 0 to 1 kg using a balance and a set of weights of ½, ¼, and ⅛ kg. (12)2023
Design a successive approximation A/D converter that can find an unknown weight in the range 0 to 1 kg using a balance and a set of weights of 1/2, 1/4, and 1/8 kg. (09)2025
Design a 2-decade BCD D/A converter. (10)2015