Four people (Fran, Ralph, Q.T., and Ursula) with last names Dworsky, Usaber, Quail, and Harris, each sold a number of golf clubs.
Each person was of a different occupation: weather-person, zookeeper, xylophone player, and mathematician.
If each person sold one of the following amounts of golf clubs, (23, 14, 4, and 16) can you figure out the first name, last name, and how many golf clubs each person sold?
The person who sold 14 golf clubs lives in the same building as Harris and Q.T..
The weather-person, who sold 4 golf clubs, isn't Usaber.
The person who sold 4 golf clubs, Quail and Fran all went to the Ralph, who is not Harris, is the zookeeper's cousin.
Ralph, who is not Harris, is the zookeeper's cousin.
Q.T. and Harris once dated the mathematician.
Usaber and Fran aren't the person who sold 4 golf clubs.
Ralph, Harris, and Fran were not the person who sold 23 golf clubs.
Harris wasn't the person who sold 16 golf clubs. Neither did Q.T. nor the xylophone player.
The person who sold 14 golf clubs lives in the same building as Quail and Ralph.
Q.T., and Dworsky often watch fights at the weather-person's place.
Dworsky sold less golf clubs than the zookeeper, and less than Ralph.
The zookeeper, the person who sold 23 golf clubs, didn't want a copy of Dworsky's book.
Q.T., Usaber, and the person who sold 14 golf clubs each had different dinners last night.
The xylophone player, the person who sold 14 golf clubs, didn't want a copy of Harris's book.
The zookeeper isn't Fran Dworsky.
The xylophone player, whose first name is Fran, wasn't the person who sold 23 golf clubs.
Dwo
Usa
Qua
Har
wea
zoo
xyl
mat
23
14
4
16
Fra
Ral
Q.T
Urs
23
14
4
16
wea
zoo
xyl
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!