1. Simplify Radical Expressions Using Properties of Radicals

2. 1. Use the product property to multiply. Assume that all variables can be any real number

3. 2. Use the product property to multiply. Assume that all variables can be any real number

4. 3. Simplify each radical using the Product Property. Assume that all variables can be any real number

5. 4. Simplify each radical using the Product Property. Assume that all variables can be any real number

6. 5. Simplify each radical using the Product Property. Assume that all variables can be any real number

7. 6. Simplify each radical using the Product Property. Assume that all variables can be any real number

8. 7. Simplify each radical using the Product Property. Assume that all variables can be any real number

9. 8. Simplify each radical using the Product Property. Assume that all variables can be any real number

10. 9. Simplify each radical using the Product Property. Assume that all variables can be any real number

11. 10. Simplify each radical using the Product Property. Assume that all variables can be any real number

12. 11. Simplify each expression

13. 12. Simplify each expression

14. 13. Multiply and simplify. Assume that all variables are greater than or equal to zero

15. 14. Multiply and simplify. Assume that all variables are greater than or equal to zero

16. 15. Multiply and simplify. Assume that all variables are greater than or equal to zero

17. 16. Multiply and simplify. Assume that all variables are greater than or equal to zero

18. 17. Simplify each expression. Assume that all variables are greater than zero

19. 18. Simplify each expression. Assume that all variables are greater than zero

20. 19. Divide and simplify. Assume that all variables are greater than zero

21. 20. Divide and simplify. Assume that all variables are greater than zero

22. 21. Divide and simplify. Assume that all variables are greater than zero

23. 22. Multiply and simplify.

24. 23. Multiply and simplify.