In the combination of the following gates, the output \(Y\) can be written in terms of inputs \(A\) and \(B\) as:
1. | \(\overline {A\cdot B}\) | 2. | \(A\cdot \overline{B}+ B\cdot \overline{A}\) |
3. | \(\overline {A\cdot B}+ A\cdot B\) | 4. | \(\overline {A+ B}\) |
The given electrical network is equivalent to:
1. | \(\text{OR}\) gate | 2. | \(\text{NOR}\) gate |
3. | \(\text{NOT}\) gate | 4. | \(\text{AND}\) gate |
To get output 1 for the following circuit, the correct choice for the input is
1.
2.
3.
4.
What is the output \(Y\) in the following circuit, when all the three inputs \(A\), \(B\), and \(C\) are first \(0\) and then \(1\)?
1. | \(0,1\) | 2. | \(0,0\) |
3. | \(1,0\) | 4. | \(1,1\) |
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. | \(A=0,~ B= 1, ~C=0\) |