$X = \{$ students playing soccer $\} , Y = \{$ students playing basketball $\}$, and
$Z = \{$ students running track $\}$. Draw a Venn diagram of $Z - ( X \cup Y )$, and write a sentence describing what the set represents.
A) Students running track but not playing all three sports.
B) Students running track but not playing soccer or playing basketball.
C) Students not playing soccer and not playing basketball.
D)$\text { Students playing soccer, playing basketball and running track, or running track only. }$

Question

$X = \{$ students playing soccer $\} , Y = \{$ students playing basketball $\}$, and
$Z = \{$ students running track $\}$. Draw a Venn diagram of $Z - ( X \cup Y )$, and write a sentence describing what the set represents.
A) Students running track but not playing all three sports. 
B) Students running track but not playing soccer or playing basketball. 
C) Students not playing soccer and not playing basketball. 
D)$\text { Students playing soccer, playing basketball and running track, or running track only. }$

Quizplus · Accepted Answer

The Answer of $X = \{$ students playing soccer $\} , Y = \{$ students playing basketball $\}$, and
$Z = \{$ students running track $\}$. Draw a Venn diagram of $Z - ( X \cup Y )$, and write a sentence describing what the set represents.
A) Students running track but not playing all three sports. 
B) Students running track but not playing soccer or playing basketball. 
C) Students not playing soccer and not playing basketball. 
D)$\text { Students playing soccer, playing basketball and running track, or running track only. }$

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$X = \{$ Students Playing Soccer $\} , Y = \{$