Use a Venn Diagram or Some Other Method to Obtain $n ( A \cup B \cup C )$

Multiple Choice

Use a Venn diagram or some other method to obtain a formula for
$n ( A \cup B \cup C )$ in terms of $n ( A )$ , $n ( B )$ , $n ( C )$ , $n ( A \cap B )$ , $n ( A \cap C )$ , $n ( B \cap C )$ , and $n ( A \cap B \cap C )$ .

A) $n ( A \cup B \cup C ) = n ( A ) + n ( B ) + n ( C ) - n ( A \cap B ) - n ( A \cap C ) - n ( B \cap C ) + n ( A \cap B \cap C )$

B) $n ( A \cup B \cup C ) = n ( A ) + n ( B ) + n ( C ) - n ( A \cap B ) - n ( A \cap C ) - n ( B \cap C ) - n ( A \cap B \cap C )$

C) $n ( A \cup B \cup C ) = n ( A ) + n ( B ) + n ( C ) - n ( A \cap B \cap C )$

D) $n ( A \cup B \cup C ) = n ( A ) + n ( B ) + n ( C ) + n ( A \cap B ) + n ( A \cap C ) + n ( B \cap C ) - n ( A \cap B \cap C )$

E) $n ( A \cup B \cup C ) = n ( A ) + n ( B ) + n ( C ) - n ( A \cap B ) - n ( A \cap C ) - n ( B \cap C )$