# Recent questions tagged circuit-output 1
Starting from a state of the state table given below find out the output sequence generated with an input sequence 01110010011. reduce the same table and repeat the same sequence with the given input sequence. Show that same output is obtained.
1 vote
2
Reduce the number of states in the following state table and tabulate the reduced state table.
1 vote
3
Starting from state 00 in the state transition diagram of the figure. Determine the state transitions and output sequence that will be generated when the input sequence of 010110111011110 is applied.
1 vote
4
Derive the truth table for the output of each NOR gate in the given figure.
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5
Verify the Circuit generates the Exclusive NOR Functions.
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6
Determine the boolean function for the outputs F and G as a function of Four inputs A, B, C, And D.
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Assume the operands are in 2’s Complement. To decrement A by 1, lines K,Cn and B should be : K = 1 , Cin = 1 , B = 1 K = 0 , Cin = 1 , B = 1 K = 0 , Cin = 1 , B = 0 K = 1 , Cin = 0 , B = 0
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Consider the below Digital Circuit : The State Transition diagram on circuit is :
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How the table is generated?
10
Assume the initial values of $K0$, $Q_0$ and $Q_1$ to be $1$. Which of the following state transition tables correctly correspond to the circuit given above? (Note: $Q_{kN}$ and $Q_{kN+1}$ ...
1 vote
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1 vote
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I think all options are wrong.
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In the diagram above, the inverter (NOT gate) and the AND-gates labeled $1$ and $2$ have delays of $9$, 10 and $12$ nanoseconds (ns), respectively. Wire delays are negligible. For certain values $a$ and $c$, together with certain transition of $b$, a glitch (spurious output) is ... , after which the output assumes its correct value. The duration of glitch is: $7$ $ns$ $9$ $ns$ $11$ $ns$ $13$ $ns$
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Consider the synchronous sequential circuit in the below figure Given that the initial state of the circuit is S$_4$, identify the set of states, which are not reachable.
1 vote
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1 vote
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Some please tell how to solve this question ?
20
For the circuit shown below: For how many number of clock pulses for which $y_2$ is '1' ? $\text{A. 2 clock pulses}$ $\text{B. 3 clock pulses}$ $\text{C. 10 clock pulses}$ $\text{D. 6 clock pulses}$