If at most one inscription is true, then either:
1. There are no TRUE statements
2. There is exactly one TRUE statement.
Inscription on the red and blue cannot be both true or both false, since one is negation of the other. ==> There is exactly one TRUE statement.
So either the inscription on the Red or Blue is true ==> Inscription on the Yellow one is false.
==> The dracula must be in Yellow.
Inscription on Red is FALSE;
Inscription on Yellow is FALSE
Inscription on Blue is TRUE
bedead
27 January 2013
Yellow
AMD
29 May 2013
Basically, Dracula can only be in the blue one.
Shipra
26 November 2013
If we consider each statement true one by one, then only possible case with the given condition that is valid will be the one when the third incription is true.... Thus, the dracula is in the Yellow casket
lauramay
28 December 2013
RED
merlewood
8 June 2015
The Count is in the Yellow casket
forourke
24 November 2015
He is in the Red casket which is inside the yellow casket which is in the blue casket.
Shavil Maharaj
31 May 2018
yellow
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Comments (8)
Yellow.
If at most one inscription is true, then either:
1. There are no TRUE statements
2. There is exactly one TRUE statement.
Inscription on the red and blue cannot be both true or both false, since one is negation of the other. ==> There is exactly one TRUE statement.
So either the inscription on the Red or Blue is true ==> Inscription on the Yellow one is false.
==> The dracula must be in Yellow.
Inscription on Red is FALSE;
Inscription on Yellow is FALSE
Inscription on Blue is TRUE
Yellow
Basically, Dracula can only be in the blue one.
If we consider each statement true one by one, then only possible case with the given condition that is valid will be the one when the third incription is true.... Thus, the dracula is in the Yellow casket
RED
The Count is in the Yellow casket
He is in the Red casket which is inside the yellow casket which is in the blue casket.
yellow
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