3.  Multiply rational expressions.

4.  Use the same properties to multiply and divide rational expressions as you would with numerical fractions.

10.  Pg. 662 (11 – 26 all)

13.  Divide rational expressions.  Simplify complex fractions.

17.  A complex fraction is a fraction that contains one or more fractions in its numerator, in its denominator, or both. Simplify a complex fraction by dividing its numerator by its denominator.

20.  Pg. 662 (32 – 38 all, 41 – 45 all)