- #1
ddoctor
- 9
- 0
no idea how to simplify this one:
sqrt [1- [(x-1)^2/(x+1)^2]]
thanks
dave
sqrt [1- [(x-1)^2/(x+1)^2]]
thanks
dave
Simplifying radicals containing polynomial fractions means to simplify the expression by reducing the radical to its simplest form and simplifying any fractions within the radical.
To simplify radicals containing polynomial fractions, you must first factor the radicand (the number inside the radical) into its prime factors. Then, simplify any fractions within the radical using common factors. Finally, take the square root of any perfect squares within the radical.
Yes, all radicals containing polynomial fractions can be simplified. However, some may require more steps and may not simplify to a whole number.
The purpose of simplifying radicals containing polynomial fractions is to make expressions more manageable and easier to solve. It also helps to identify any perfect square factors that can be simplified further.
Yes, there are a few rules and guidelines to follow when simplifying radicals containing polynomial fractions. These include factoring the radicand, simplifying any fractions within the radical, and taking the square root of any perfect squares. It is also important to check your answer by squaring it to make sure it simplifies back to the original expression.