Five people (Bill, George, Marie, Tammy, and Pamela) with last names Lindros, Pettitte, Forsberg, Valdez, and Smith, each owned a number of ice cream cones.
Each person was of a different occupation: yuppie, salesman, postal worker, banker, and mathematician.
If each person owned one of the following amounts of ice cream cones, (18, 10, 6, 23, and 1) can you figure out the first name, last name, and how many ice cream cones each person owned?
Pamela, Forsberg and the postal worker play tennis, while Marie and the person who owned 23 ice cream cones prefer golf.
Pamela, Valdez and the salesman play tennis, while George and the person who owned 18 ice cream cones prefer golf.
Tammy, Pettitte, and Marie were not the person who owned 10 ice cream cones.
The person who owned 6 ice cream cones is not named Pettitte.
Pamela isn't Smith
The person who owned 18 ice cream cones,and the yuppie have known each other for years.
The yuppie isn't George or Forsberg .
Tammy is not the person who owned 6 ice cream cones, nor has the last name Lindros.
The person who owned 18 ice cream cones,and the postal worker have known each other for years.
Lindros isn't the salesman.
Lindros, nor Bill, wasn't the person who owned 1 ice cream cones.
The person who owned 18 ice cream cones lives in the same building as Lindros and George.
The person who owned 6 ice cream cones,and the mathematician have known each other for years.
The person who owned 1 ice cream cones is not named Smith.
Tammy and Smith once dated the mathematician.
Bill is the banker's cousin.
Smith isn't the yuppie.
Tammy and the person who owned 1 ice cream cones each had different dinners last night.
Marie is the banker's cousin.
Pamela and Pettitte once dated the mathematician.
Bill is not the person who owned 23 ice cream cones, nor has the last name Smith.
Bill isn't Pettitte
The person who owned 10 ice cream cones,and the banker have known each other for years.
Lin
Pet
For
Val
Smi
yup
sal
pos
ban
mat
18
10
6
23
1
Bil
Geo
Mar
Tam
Pam
18
10
6
23
1
yup
sal
pos
ban
mat
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!