Five people (Opie, Bill, Larry, Ken, and Tammy) with last names Pettitte, Young, Xevarone, Borris, and Lindros, each bought a number of old hawaiian t-shirts.
Each person was of a different occupation: teacher, ice sculpter, florist, quack, and postal worker.
If each person bought one of the following amounts of old hawaiian t-shirts, (14, 12, 16, 5, and 2) can you figure out the first name, last name, and how many old hawaiian t-shirts each person bought?
Opie, Borris and the florist play tennis, while Larry and the person who bought 12 old hawaiian t-shirts prefer golf.
Larry, Xevarone, the postal worker, Ken, and the person who bought 14 old hawaiian t-shirts all live on the same street.
Bill is not the person who bought 14 old hawaiian t-shirts, nor has the last name Young.
Tammy and Young once dated the quack.
Pettitte bought less old hawaiian t-shirts than the postal worker, and more than Tammy.
The person who bought 2 old hawaiian t-shirts lives in the same building as Pettitte and Ken.
Larry isn't Young
The person who bought 16 old hawaiian t-shirts is not named Xevarone.
The florist, nor the person who bought 16 old hawaiian t-shirts, isn't Pettitte.
Young isn't the ice sculpter.
Lindros bought less old hawaiian t-shirts than the florist, and less than Bill.
Tammy isn't Lindros
Tammy and the person who bought 16 old hawaiian t-shirts each had different dinners last night.
The person who bought 12 old hawaiian t-shirts is not named Young.
Pettitte isn't the ice sculpter.
The ice sculpter isn't Opie or Lindros .
The person who bought 5 old hawaiian t-shirts,and the postal worker have known each other for years.
The person who bought 12 old hawaiian t-shirts lives in the same building as Borris and Ken.
Bill and the person who bought 2 old hawaiian t-shirts each had different dinners last night.
Ken and the person who bought 2 old hawaiian t-shirts each had different dinners last night.
Pet
You
Xev
Bor
Lin
tea
ice
flo
qua
pos
14
12
16
5
2
Opi
Bil
Lar
Ken
Tam
14
12
16
5
2
tea
ice
flo
qua
pos
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!