DLD quiz I
Identify the function generated by the logic network illustrated.
F = A
F = (A+B)C
F = AB'C
F = ABC
F = (A+B')C
Given that F = SUM m(0,1,4,5,6), which of the following correctly describes F'?
F' = SUM m(2,3,7)
F' = SUM m(0,1,4,5,6)
F' = PRD M(0,1,4,5,7)
F' = PRD M(2,3,7)
F' = SUM m(1,4,6,7)
Given that F1 = SUM m(0,1,2) and F2 = PRD M(2,3,4,5), which of the following represent the only correct expression for F1 + F2?
Which of the following expressions is the only correct canonical representation for the function F(x,y,z) = y?
F = SUM m(2,3,6,7)
F = SUM m(1,3,5,7)
F = SUM m(4,5,6,7)
F = SUM m(1,3,5,7)
F = SUM m(0,1,4,5)
Identify the function which generates the K-map shown
F= Sum m(1,3,4,7)
F= Sum m(3,4,5,6)
Select the canonical SOP of f(x,y,z) = xy'+y(x+z)
F(x,y,z)= xy'z+xy'z'+xyz+x'yz+xyz'
F(x,y,z)= (x+y+z)(x+y+z')(x+y'+z)
F(x,y,z)=x'y'z'+x'y'z+x'yz'
F(x,y,z)=x+yz
Select the derivation with minimum number of literals for given kmap
X1Y1'+X0Y1'Y0'+X1X0Y0'
X1Y1+X0Y1Y0'+X1X0Y0'
X1Y1'+X0Y1Y0'+X1X0Y0
X1Y1+X0Y1Y0'+X1X0Y0'
There are three major courses X, Y and Z, and three minor courses A and B and C in a department. A student can graduate if he or she passes: 1- All the major courses from X to Z or 2- X and Y and two of the minor courses Write a Boolean equation to represent the graduation condition. Hint: Use the name of the courses as the variables of your equation. I.e., X,Y, Z, A, B, C. Variable X is 1 if a student passes course X, otherwise 0.
F = XYZ + XYAB + XYAC + XYBC
F = XYZ + XYAB + XYAC + XYB'C
F = XYZ + XYA'B + XYAC + XYBC
F = XYZ + XYAB + XYA'C + XYB'C
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