Question

Simplify the following as much as possible by rationalizing: \( \frac{x-9}{\sqrt{x}-3} \) Your final answer should be the most simplied form (some things will cancel after rationalizing); use lower case x as your variable \( \square \) This question accepts numbers or formulas. Help | Switch to Equation Editor | Preview \( \square \) Submit Assignment \( \square \) Quit \& Save \( \square \) Back \( \square \) Questic

          Simplify the following as much as possible by rationalizing: \( \frac{x-9}{\sqrt{x}-3} \)
Your final answer should be the most simplied form (some things will cancel after rationalizing); use lower case x as your variable
\( \square \)
This question accepts numbers or formulas.
Help | Switch to Equation Editor | Preview
\( \square \)
Submit Assignment \( \square \)
Quit \& Save \( \square \)
Back \( \square \)
Questic

Simplify the following as much as possible by rationalizing: (x-9)/(√(x)-3)
Your final answer should be the most simplied form (some things will cancel after rationalizing); use lower case x as your variable
□
This question accepts numbers or formulas.
Help | Switch to Equation Editor | Preview
□
Submit Assignment □
Quit & Save □
Back □
Questic

Added by Aaron M.

Algebra and Trigonometry

Judith A. Beecher, Judith A. Penna,… 4th Edition

Chapter 0

Instant Answer

Solved by Expert Darryl Burns

Step 1

Step 1: Identify the expression to be simplified: \(\frac{x-9}{\sqrt{x}-3}\). Show more…

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Simplify the following as much as possible by rationalizing: \( \frac{x-9}{\sqrt{x}-3} \) Your final answer should be the most simplied form (some things will cancel after rationalizing); use lower case x as your variable \( \square \) This question accepts numbers or formulas. Help | Switch to Equation Editor | Preview \( \square \) Submit Assignment \( \square \) Quit \& Save \( \square \) Back \( \square \) Questic