Digital Electronics & Logic Gates Multiple Choice Questions
Question 1. The most significant digit of the number 6789 is
- 6
- 7
- 8
- 9
Answer: 1. 6
Question 2. The most significant digit of the number, 0.6789 is
- 6
- 7
- 8
- 9
Answer: 1. 6
Question 3. The least significant digit of the number, 0.6789 is
- 6
- 7
- 8
- 9
Answer: 4. 9
Question 4. In the Binary number system, the number 100 represents
- One
- Three
- Four
- Hundred
Answer: 3. Four
Question 5. The gate is equivalent to
- NAND gate
- NOT gate
- AND gate
- NOR gate
Answer: 2. NOT gate
WBBSE Class 12 Digital Electronics MCQs
Question 6. In the case of the given circuit, the values of Y1, Y2, and K, are, respectively
- 1, 1 and 0
- 1,1 and 1
- 1,0 and 0
- 0,1 and 1
Answer: 1. 1, 1 and 0
Question 7. The following truth table is for which gate?
- AND gate
- NOR gate
- NAND gate
- OR gate
Answer: 4. OR gate
Question 8. The output of an OR gate will be 1, if
- Both the inputs are 0
- One or both of the inputs be 1
- Both the inputs are 1
- One or both of the input be 0
Question 9. For which gate is the truth table valid?
- AND gate
- NOR gate
- NAND gate
- OR gate
Answer: 2. NOR gate
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Real-Life Applications of Digital Logic
Question 10. According, to the given table, which gate?
- Gate no. 1
- Gate nos. 1 and 2
- Gate no. 2
- Gate no. 3
Answer: 3. Gate no. 2
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Question 11. Digital signals
- Represent values as discrete steps
- Do not represent values as discrete steps
- Represent vague steps
- represent random steps
Answer: 1. Represent values as discrete steps
Question 12. In Boolean algebra, A + B = Y implies that:
- The Sum of A and B is Y
- Y exists when A exists or B exists or both A and B exist
- Y exists only when A and B both exist
- Y exists when A or B exists, but not when both A and B exist
Answer: 3. Y exists only when A and B both exist
Practice MCQs on Combinational Logic Circuits
Question 13. In Boolean algebra, A – B = Y implies that:
- Product of A and B is Y
- Y exists when A exists or B exists
- Y exists when both A and B exist, but not when only A or B exists
- Y exists when A or B exists, but not both A and B exist
Answer: 3. Y exists when both A and B exist but not when only A or B exists
Question 14. In a three-input logic gate, the first two inputs are in state 1 and the third is 0. For which of the following gates, does the out become 1?
- OR gate
- And gate
- NOR gate
- NAND gate
Answer: 1 And 4
Question 15. A correct Boolean algebraic equation is
- A + 0 = 0
- A + 0 = A
- A + 1 = 1
- A + 1 = A
Answer: 2 And 3
Question 16. The product of (110)2 and (100)2 is
- (1100)2
- (11000)2
- (20)210
- (24)10
Answer: 2 And 4
Question 17. If A and H are the two inputs of a NAND) gate, then the output will be
- \(\overline{A B}\)
- \(\bar{A} \cdot \bar{B}\)
- \(\overline{A+B}\)
- \(\bar{A}+\bar{B}\)
Answer: 1 And 4
Question 18. The outputs of a three-input OR gate and a three-input NAND gate will be the same if all t
- Three inputs become 0
- One input becomes 1
- Two inputs become 1
- All three inputs become 1
Answer: 2 And 3
Important Mcqs in Digital Electronics
Question 19. If a, b, c, d are input to a gate and r is its output, then, as per the following time graph, the gate is
- NOT
- AND
- OR
- NAND
Answer: 3. OR
Question 20. Which logic gate is represented by the following combination of logic gates
- OR
- NAND
- AND
- NOR
Answer: 3. OR
Y = \(\overline{Y_1+Y_2}\)
= \(\overline{\bar{A}+\bar{B}}=\overline{\bar{A}} \cdot \overline{\bar{B}}\)
= A.B
The given combination of logic gates represents the AND gate.
Question 21. To get output 1 for the following circuit, the correct choice for the input is
- A =1, B = 0, C = 0
- A = 1, B = 1, C = 0
- A = 1, B = 0, C = 1
- A = 0, B = 1, C = 0
Answer: 3. A = 1, B = 0, C = 1
The Boolean expression for the given logic circuit is
Y = (A + R). C
If A = 1, B = 0 and C = 1, then the output, Y = 1
Question 22. From the circuit of the following logic gates, the basic logic gate obtained Is
- NAND gate
- AND gate
- OR gate
- NOT gate
Answer: 1. NAND gate
Y = \(\overline{\bar{A}+\bar{B}}\) = AB
Y = \(\overline{A B \cdot B}=\overline{A B}\) ,NAND gate
Examples of Logic Gate Applications
Question 23. In the combination of the following gates, the output Y can be written In terms of inputs A and B as
- \(\overline{A \cdot B}+A \cdot B\)
- \(A \cdot \bar{B}+\bar{A} \cdot B\)
- \(\overline{A \cdot B}\)
- \(\overline{A+B}\)
Answer: 2. \(A \cdot \bar{B}+\bar{A} \cdot B\)
Y = \(A \cdot \bar{B}+\bar{A} \cdot B\)
Question 24. The output Y of the logic circuit Is given below
- \(\bar{A}+B\)
- \(\bar{A}\)
- \((\overline{\bar{A}+B}) \cdot \bar{A}\)
- \((\overline{\bar{A}+B}) \cdot A\)
Answer: 2. \(\bar{A}\)
Y = \(\bar{A}+\bar{A} B=\bar{A}(1+B)=\bar{A}\)
Since 1+ B = 1
Question 25. The inputs to the digital circuit are shown below the output Y is
- A+B+\(\bar{C}\)
- (A+B)\(\bar{C}\)
- \(\bar{A}+\bar{B}+\bar{C}\)
- \(\bar{A}+\bar{B}+C\)
Answer: 3. \(\bar{A}+\bar{B}+\bar{C}\)
If the Input is the rightmost OR gate is M and N,
Y = M+n = \(\overline{A B}+\bar{C}=\vec{A}+\vec{B}+\vec{C}\)
Conceptual Questions on Sequential Circuits
Question 26. In the given circuit, the binary Inputs at A and B are both I In one case and both 0 In the next case. The respective outputs at Y In these two cases will be
- 1,1
- 0,1
- 0,1
- 1,0
Answer: 2. 0,0
Y= \(\overline{A \cdot B+\bar{A} \cdot \bar{B}}\)
Question 27. In the circuit shown, inputs A and B are in states 1 and 0 respectively. What is the only possible stable state of the outputs X and Y?
- X = 1, Y = 1
- X = 1, Y = 0
- X = 0, Y = 1
- X = 0, Y = 0
Answer: 3. X = 0, Y = 0
Given, A = 1 and B = 0,
If X = 1, then Y will be 1. At that instant, the state of X should be 0
But it is given that X = 1.
The option is not correct.
Only they correctly describe the circuit.
Hence, if X = 0, then Y will be 1. At that Instant, X = 0.