The names of the individuals, the available room numbers and the colour of each room are given below, albeit not in the same order.
Names of the individuals: Kenneth, Ted, Daphne, Sheila, Derek, Alexa, Diandra, Gene, Tyra, James, Sarah and Grant.
Available Rooms: #1, #2, #3, #4, #5, #6.
Room Colours: Blue, Green, Yellow, Orange, Pink and White.
Match each of the individuals with their roommates, room numbers and colour of their rooms.
It is known that:
(I) Kenneth and Ted share a room.
(II) Derek does not live in room #6, which is yellow.
(III) Neither room #5 nor room #4 is blue or orange.
(IV) The pink room has an odd number, but it is not #3.
(V) Alexa lives in room #5 with Sheila.
(VI) Diandra's roommate is not Tyra.
(VII) The blue room is even numbered.
(VIII) James lives in the green room; Sheila in the white one.
(IX) Sarah is not in room #3.
(X) Grant's room is not blue.
| See The Solution | Submitted by K Sengupta |
| Rating: 2.1429 (7 votes) |
re: Another assumption...
|
 | Comment 3 of 11 |  |
(In reply to Another assumption... by Avin)
I would like to clarify that the tenets corresponding to the problem requires one to match each of the individuals with their roommates.
Accordingly, there are precisely two persons per room.
| Posted by K Sengupta on 2006-12-15 11:28:11 |
