Four people (Zorro, Q.T., Jesse, and Y.C.) with last names Jones, Ewing, Quail, and Iverson, each collected a number of new placemats.
Each person was of a different occupation: yuppie, undergraduate student, weather-person, and engineer.
If each person collected one of the following amounts of new placemats, (2, 10, 11, and 7) can you figure out the first name, last name, and how many new placemats each person collected?
Zorro, Iverson, and the person who collected 10 new placemats each had different dinners last night.
Iverson isn't the engineer or the person who collected 11 new placemats.
The person who collected 11 new placemats, Jones, and the engineer have known each other for years.
Ewing collected more new placemats than the yuppie, and more than Y.C..
Zorro went with Quail to the amusement park one day.
The person who was the yuppie. All four people are mentioned in this clue.
Zorro, and Jones often watch fights at the yuppie's place.
The person who collected 10 new placemats lives in the same building as Ewing and Jesse.
Q.T. went with Jones to the amusement park one day.
The person who was the weather-person. All four people are mentioned in this clue.
Jesse, the person who collected 2 new placemats, and the engineer go shopping together on Saturdays.
Ewing and Jesse aren't the person who collected 2 new placemats.
The engineer, whose first name is Y.C., wasn't the person who collected 7 new placemats.
Zorro, Jones, and Q.T. were not the person who collected 10 new placemats.
Zorro is not the person who collected 2 new placemats, nor has the last name Jones.
Zorro, Quail, and the person who collected 7 new placemats each had different dinners last night.
Iverson isn't the weather-person or the person who collected 7 new placemats.
The weather-person, whose first name is Zorro, wasn't the person who collected 7 new placemats.
The person who collected 10 new placemats, Ewing and Q.T. all went to the The engineer isn't Zorro Ewing.
The engineer isn't Zorro Ewing.
Jon
Ewi
Qua
Ive
yup
und
wea
eng
2
10
11
7
Zor
Q.T
Jes
Y.C
2
10
11
7
yup
und
wea
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!