1
GATE ECE 1988
MCQ (Single Correct Answer)
+1
-0.3
The Boolean function A+BC is a reduced form of
A
AB+BC
B
(A+B).(A+C)
C
$$\overline A $$B+A$$\overline B $$ C
D
(A+C).B
2
GATE ECE 1988
MCQ (Single Correct Answer)
+1
-0.3
For the identity AB+$$\overline A $$ C + BC= AB + $$\overline A $$ C, The dual form is
A
(a+b)($$\overline A + c$$)(b+c)=(a+b)($$\overline A $$+C)
B
($$\overline A + \overline B )(A + \overline C )(\overline B + \overline C ) = \overline {(A} \, + \overline B )(A + \overline C )$$
C
$$(A + B)(\overline A + C)(B + C) = (\overline A + \overline {B)} (A + \overline C )$$
D
$$\overline A \,\overline B + A\,\overline C + \overline B \,\overline C = \,\overline A \overline B + A\,\overline C $$
3
GATE ECE 1988
Subjective
+8
-0
Implement the function $$F=\left(\overline A+\overline B\right)\left(\overline C+\overline D\right)$$ using two open collector TTL 2-input NAND gates.
4
GATE ECE 1988
Subjective
+8
-0
The circuit shown below uses TTL flip-flops. The flip-flops are triggered at the negative transitions of the clock. It is desired that when M = 1 the circuit should function as an up-counter (in 8421 BCD) and when M=0, as a down-counter. Design the combinational circuit interposed between the flip-flops so that the circuit works as desired. (i.e. find F as a function of Q,$$\overline Q $$, M, $$\overline M $$). GATE ECE 1988 Digital Circuits - Sequential Circuits Question 11 English
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