The output of the OR gate is 1:
1. only if both inputs are zero.
2. if either or both inputs are 1.
3. only if both inputs are 1.
4. if any of the inputs is zero.
To get output \(Y=1\) for the following circuit, the correct choice for the input is:
1. | \(A=1,~ B= 0, ~C=0\) |
2. | \(A=1,~ B= 1, ~C=0\) |
3. | \(A=1,~ B= 0, ~C=1\) |
4. | \(A=0,~ B= 1, ~C=0\) |
The following table is for which logic gate?
Input | Output | |
A | B | C |
0 | 0 | 1 |
0 | 1 | 1 |
1 | 0 | 1 |
1 | 1 | 0 |
1. AND
2. OR
3. NAND
4. NOT
The logic behind the 'NOR' gate is that it gives:
1. | High output when both the inputs are low. |
2. | Low output when both the inputs are low. |
3. | High output when both the inputs are high. |
4. | None of these |
Given Truth table is correct for:
1. NAND
2. AND
3. NOR
4. OR
A combination of logic gates is shown in the circuit. If \(A\) is at \(0\) V and \(B\) is at \(5\) V, then the potential of \(R\) is:
1. \(0\) V
2. \(5\) V
3. \(10\) V
4. Any of these
Logic gates X and Y have the truth tables shown below:
When the output of X is connected to the input of Y, the resulting combination is equivalent to a single:
1. NOT gate
2. OR gate
3. NAND gate
4. AND gate
The figure shows a logic circuit with two inputs \(A\) and \(B\) and the output \(C\). The voltage waveforms across \(A\), \(B\), and \(C\) are as given. The logic circuit gate is:
1. \(\mathrm{OR}\) gate
2. \(\mathrm{NOR}\) gate
3. \(\mathrm{AND}\) gate
4. \(\mathrm{NAND}\) gate
For the logic circuit given below, the output Y for A=0, B=0 and A=1, B=1 are:
1. 0 and 1
2. 0 and 0
3. 1 and 0
4. 1 and 1
Which one of the following represents an analog circuit diagram for OR gate?
1. | 2. | ||
3. | 4. |