Catch-up Session 5
Example 1
$A=\{1,2,7,8,9\}, B=\{x\in A\vert x \text{ is odd}\}$
Where:
$C=A-B=A\cap B$
Therefore:
$B=\{1,7,9\}$
$C=\{2,8\} = \{x\in A \vert x \notin B\}$
Proving Identities
To prove an identity you would consider the sections of a Venn diagram and consider each of the four cases. These cover all of the locations in the Venn diagram.