If \[\mu \] is the universal set and P is a subset of \[\mu \], then what is \[P\cap (P-\mu )\cup (\mu -P)\}\] equal to?

If \[\mu \] is the universal set and P is a subset of \[\mu \], then w

1.	If \[\mu \] is the universal set and P is a subset of \[\mu \], then what is \[P\cap (P-\mu )\cup (\mu -P)\}\] equal to?
A.	\[\phi \]
B.	P?
C.	m
D.	P
Answer» B. P?

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If \[\mu \] is the universal set and P is a subset of \[\mu \], then what is \[P\cap (P-\mu )\cup (\mu -P)\}\] equal to?

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