Final answer:
To simplify an expression with a denominator, typically one multiplies by an appropriate term that eliminates radicals or fractions, known as 'rationalizing the denominator'.
Step-by-step explanation:
The original expression provided seems to have a typo or is incomplete, as it is not entirely clear. However, based on what is presented, to simplify an expression with a denominator, you would typically look for common factors or use algebraic manipulation to eliminate the denominator.
In general, this process involves multiplying both the numerator and the denominator by an appropriate term that will remove any radicals or fractions from the denominator, thus 'rationalizing the denominator'.
For example, if the expression was (2/3√2), you would multiply both the numerator and the denominator by √2 to get rid of the square root in the denominator: (2/3√2) * (√2/√2) = 2√2/6 = √2/3.
Without the complete and correct expression, it's challenging to provide a precise simplified form. Be sure to double-check the expression for accuracy before attempting to simplify it.