Suppose that the universal set U\displaystyle {U} is the set defined as U={1,2,3,4,5,6,7,8,9,10}\displaystyle {U}={\left\lbrace{1},{2},{3},{4},{5},{6},{7},{8},{9},{10}\right\rbrace}.

Write the sets A\displaystyle {A} and B\displaystyle {B} out in roster notation.

A={xU\displaystyle {A}={\left\lbrace{x}\in{U}{\mid}\right.} x is an even number }={\displaystyle {\rbrace}={\lbrace} }\displaystyle {\rbrace}

B={xU\displaystyle {B}={\left\lbrace{x}\in{U}{\mid}\right.} x is a prime number }={\displaystyle {\rbrace}={\lbrace} }\displaystyle {\rbrace}



Find each of the following:

n(A)=\displaystyle {n}{\left({A}\right)}=

n(B)=\displaystyle {n}{\left({B}\right)}=