Five people (Zorro, Tammy, Y.C., Edgar, and Opie) with last names Smith, Jones, Tavarez, Valdez, and Maciejewski, each bought a number of new placemats.
Each person was of a different occupation: accountant, ice sculpter, weather-person, florist, and yuppie.
If each person bought one of the following amounts of new placemats, (4, 8, 25, 0, and 1) can you figure out the first name, last name, and how many new placemats each person bought?
Tammy, Tavarez, the florist, Edgar, and the person who bought 1 new placemats all live on the same street.
Opie, Tavarez, and the weather-person like hamburgers. Tammy and the person who bought 1 new placemats prefer cheeseburgers.
The person who bought 4 new placemats,and the accountant have known each other for years.
Edgar and Smith once dated the yuppie.
Valdez, nor Zorro, wasn't the person who bought 0 new placemats.
The yuppie, nor the person who bought 4 new placemats, isn't Valdez.
Jones isn't the weather-person.
The person who bought 4 new placemats lives in the same building as Smith and Tammy.
The weather-person isn't Opie or Valdez .
Tavarez wasn't the person who bought 0 new placemats. Neither did Y.C. nor the weather-person.
The person who bought 0 new placemats lives in the same building as Tavarez and Opie.
The person who bought 25 new placemats,and the accountant have known each other for years.
The person who bought 25 new placemats is not named Jones.
The person who bought 8 new placemats is not named Valdez.
Tammy and the person who bought 25 new placemats each had different dinners last night.
The ice sculpter, the person who bought 25 new placemats, and Y.C. don't like sushi.
The person who bought 8 new placemats is not named Maciejewski.
Opie and the person who bought 4 new placemats each had different dinners last night.
Edgar and the person who bought 25 new placemats each had different dinners last night.
Smi
Jon
Tav
Val
Mac
acc
ice
wea
flo
yup
4
8
25
0
1
Zor
Tam
Y.C
Edg
Opi
4
8
25
0
1
acc
ice
wea
flo
yup
Place a N in any square that is a definite "no" and a Y in any square that is a definite "yes". I give up!