Four people (Y.C., Charles, Marie, and Fran) with last names Smith, Jones, Dworsky, and Pettitte, each collected a number of lolly pops.
Each person was of a different occupation: janitor, teacher, ice sculpter, and salesman.
If each person collected one of the following amounts of lolly pops, (24, 16, 2, and 17) can you figure out the first name, last name, and how many lolly pops each person collected?
Charles went with Pettitte to the amusement park one day.
The person who was the salesman. All four people are mentioned in this clue.
Fran and Pettitte once dated the ice sculpter.
Marie went with Dworsky to the amusement park one day.
The person who was the ice sculpter. All four people are mentioned in this clue.
Fran and Smith once dated the ice sculpter.
The ice sculpter isn't Charles Smith.
Fran, the person who collected 16 lolly pops, and the teacher go shopping together on Saturdays.
Marie is not the person who collected 24 lolly pops, nor has the last name Smith.
The person who collected 16 lolly pops is not named Fran or Pettitte.
Fran, and Pettitte often watch fights at the teacher's place.
Jones isn't the salesman or the person who collected 2 lolly pops.
Y.C., Smith, and the person who collected 17 lolly pops each had different dinners last night.
Charles is not the person who collected 24 lolly pops, nor has the last name Jones.
The person who collected 2 lolly pops, Jones, and the janitor have known each other for years.
The janitor, who collected 17 lolly pops, isn't Dworsky.
Dworsky wasn't the person who collected 2 lolly pops. Neither did Y.C. nor the janitor.
The person who collected 24 lolly pops, Pettitte and Y.C. all went to the The ice sculpter, whose first name is Y.C., wasn't the person who collected 2 lolly pops.
The ice sculpter, whose first name is Y.C., wasn't the person who collected 2 lolly pops.
The janitor isn't Y.C. Jones.
The ice sculpter, who collected 16 lolly pops, isn't Smith.
Smi
Jon
Dwo
Pet
jan
tea
ice
sal
24
16
2
17
Y.C
Cha
Mar
Fra
24
16
2
17
jan
tea
ice
sal
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!