<p> Sec 1.2 –Revisiting Quadratics (Review) Simplifying Radicals Name: </p><p>PRODUCT RULE: QUOTIENT RULE:</p><p>Example: Example:</p><p>More directly, when determining a product or quotient of radicals and the indices (the small number in front of the radical) are the same then you can rewrite 2 radicals as 1 or 1 radical as 2.</p><p>Simplify by rewriting the following using only one radical sign (i.e. rewriting 2 radicals as 1).</p><p>1. 2. </p><p>Simplify by rewriting the following using multiple radical sign (i.e. rewriting 1 radical as 2).</p><p>3. 4. </p><p>Express each radical in simplified form.</p><p>5. 6. 7. </p><p>Express each radical in simplified form.</p><p>8. 9. 10. 11. 12.</p><p>Simplify. Assume that all variable represent positive real numbers. 13. 14. 15. </p><p>16. 17. 18. </p><p>Simplify. Assume that all variable represent positive real numbers. 19. 20. 21. 22. </p><p>23. Consider the following rectangles.</p><p> a. Determine the Perimeter of the Rectangle. a. Determine the Perimeter of the Rectangle.</p><p> b. Determine the Area of the Rectangle. b. Determine the Area of the Rectangle. Simplify. Assume that all variable represent positive real numbers and rationalize all denominators.</p><p>24. 25. 26. </p><p>27. 28. 29. </p><p>30. 31. 32. </p>