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Solve the mystery using LOGIC COMPUTER SCIENCE The famous detective, Inspector Percule Hoirot, was summoned to unravel the perplexing case of the stolen Azure Diamond
Solve the mystery using LOGIC COMPUTER SCIENCE
The famous detective, Inspector Percule Hoirot, was summoned to unravel
the perplexing case of the stolen Azure Diamond from the grand estate of
Duke Wellington. Amidst a gathering of distinguished guests and estate
staff, the diamond vanished under mysterious circumstances. Inspector
Solve gathered the following clues to identify the thief:
a The Azure Diamond was stolen from the safe in the library.
b Either Duchess Wellington or the librarian, Emma, was in the library
at the time of the theft.
c If the gardener was in the garden at the time of the theft, then the
secretary stole the Azure Diamond using a duplicate key.
d If Duchess Wellington was in the library at the time of the theft, then
the security officer is the thief.
e If the gardener was not in the garden at the time of the theft, then
Emma was not in the library.
f If Emma was in the library at the time of the theft, then the house
keeper is the thief.
Is it possible for Inspector to deduce the identity of the thief from these
clues? If so who stole the Azure Diamond? Assume there was only one
thief. TIP: Convert the statements in symbolic premises and use valid
argument forms to deduce the conclusion from the premises.
c If the gardener was in the garden at the time of the theft, then the
secretary stole the Azure Diamond using a duplicate key.
d If Duchess Wellington was in the library at the time of the theft, then
the security officer is the thief.
e If the gardener was not in the garden at the time of the theft, then
Emma was not in the library.
f If Emma was in the library at the time of the theft, then the house
keeper is the thief.
Is it possible for Inspector to deduce the identity of the thief from these
clues? If so who stole the Azure Diamond? Assume there was only one
thief. TIP: Convert the statements in symbolic premises and use valid
argument forms to deduce the conclusion from the premises.
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