1
GATE CSE 2002
Subjective
+2
-0
Transform the following logic circuit (without expressing its switching function) into an equivalent logic circuit that employs only $$6$$ $$NAND$$ gates each with $$2$$-inputs. GATE CSE 2002 Digital Logic - Boolean Algebra Question 36 English
2
GATE CSE 2002
MCQ (Single Correct Answer)
+2
-0.6
Consider the following logic circuit whose inputs are functions $${f_1},$$ $${f_2},$$ $${f_3},$$ and output is $$f.$$ GATE CSE 2002 Digital Logic - Boolean Algebra Question 35 English
A
$$\sum {\left( {1,4,5} \right)} $$
B
$$\sum {\left( {6,7} \right)} $$
C
$$\sum {\left( {0,1,3,5} \right)} $$
D
None of the above
3
GATE CSE 2000
MCQ (Single Correct Answer)
+2
-0.6
The simultaneous equations on the Boolean variables $$x, y, z$$ and $$w,$$ $$$x+y+z=1$$$ $$$xy=0$$$ $$$xz+w=1$$$ $$$xy + \overline z \overline w = 0$$$
have the following for $$x, y, z$$ and $$w,$$ respectively.
A
$$0100$$
B
$$1101$$
C
$$1011$$
D
$$1000$$
4
GATE CSE 1999
MCQ (More than One Correct Answer)
+2
-0.6
Which of the following sets of component(s) is/are sufficient to implement any arbitrary Boolean function?
A
$$XOR$$ gates, $$NOT$$ gates
B
$$2$$ to $$1$$ multiplexers
C
$$AND$$ gates, $$XOR$$ gates
D
Three-input gates that output $$(A.B) + C$$ for the inputs $$A. B$$ and $$C.$$
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