Four people (Sean, Ivan, Edgar, and Jesse) with last names Lindros, Pettitte, Borris, and Dworsky, each sold a number of new placemats.
Each person was of a different occupation: quack, undergraduate student, valet, and engineer.
If each person sold one of the following amounts of new placemats, (25, 4, 17, and 3) can you figure out the first name, last name, and how many new placemats each person sold?
Edgar is not the person who sold 3 new placemats, nor has the last name Lindros.
The person who sold 3 new placemats, Pettitte, and the quack have known each other for years.
The engineer, who sold 4 new placemats, isn't Lindros.
Ivan, who is not Pettitte, is the undergraduate student's cousin.
The person who sold 25 new placemats is not named Sean or Lindros.
The valet, who sold 25 new placemats, isn't Lindros.
The person who sold 17 new placemats is not named Jesse or Dworsky.
Jesse, Pettitte, and the person who sold 25 new placemats each had different dinners last night.
Dworsky sold more new placemats than the engineer, and more than Ivan.
Jesse and Lindros once dated the engineer.
The valet isn't Sean Pettitte.
The engineer, whose first name is Sean, wasn't the person who sold 17 new placemats.
Lin
Pet
Bor
Dwo
qua
und
val
eng
25
4
17
3
Sea
Iva
Edg
Jes
25
4
17
3
qua
und
val
eng
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!