(a) Create the corresponding truth value tables for ternary logic NAND, meaning the negation of AND, symbolized by ↑ and for ternary logic NOR, meaning the negation of NOR, symbolized by . Use these to calculate the truth table for (A↑ B) (AT B). Show your work. (b) How many possible truth tables are there for two variable expressions in this logical system? (There are 16 = 24 in ordinary Boolean or binary logic.)

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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AND(A, B)
OR(A, B)
NOT(A)
в
Алв
A v B
A -A
FUT
FUT
F T
U U
F F
F F
F
FUT
AUF
U U A U UUT
U T
т
T T
(a) Create the corresponding truth value tables for ternary logic NAND, meaning the negation of
AND, symbolized by † and for ternary logic NOR, meaning the negation of NOR, symbolized by .
Use these to calculate the truth table for
(A† B) I (A↑ B).
Show your work.
(b) How many possible truth tables are there for two variable expressions in this logical system?
(There are 16 = 24 in ordinary Boolean or binary logic.)
Transcribed Image Text:AND(A, B) OR(A, B) NOT(A) в Алв A v B A -A FUT FUT F T U U F F F F F FUT AUF U U A U UUT U T т T T (a) Create the corresponding truth value tables for ternary logic NAND, meaning the negation of AND, symbolized by † and for ternary logic NOR, meaning the negation of NOR, symbolized by . Use these to calculate the truth table for (A† B) I (A↑ B). Show your work. (b) How many possible truth tables are there for two variable expressions in this logical system? (There are 16 = 24 in ordinary Boolean or binary logic.)
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