Radicals

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Across
  1. 4. Write each exponential expression using radical notation 15^□(1/3) (word)
  2. 6. Identify if this is a radical or exponential form √7x
  3. 7. If m and n are ____ integers with no common factor except 1, then for all real numbers b for which b^□(1/n) is defined.
  4. 8. Identify if this is radical or exponential form 5^□(1/2)
  5. 9. Write each exponential expression using radical notation (xy)^□(1/4) (word)
  6. 11. An equation containing at least one radical expression which radicand has a variable is called radical equation.
  7. 13. Rationalizing the denominator: Simplify each radical expression √(3/7)
  8. 15. It is the number outside the radical.
  9. 16. What do you call this expression (√3+1)/(√2-3)
  10. 17. Rule in Multiplying Radicals with Different Indices and the Same Radicand: Rewrite the product as ____
  11. 19. What radical do you call when the index and radicand are not the same?
  12. 20. Write each exponential expression using radical notation a^□(1/5) (word)
Down
  1. 1. Rationalizing the denominator: Simplify each radical expression √(x^3/3)
  2. 2. It should not appear in radicand.
  3. 3. Write each exponential expression using radical notation 5^□(1/2) (word)
  4. 5. An apparent solution that does not solve the equation.
  5. 10. What method can we use to this problem (√3+1)/(√2-3)
  6. 12. Product Rule for Radicals: If n is even number, then a and b must be ___
  7. 14. What radical do you call when they have the same index and same radicand?
  8. 18. To rationalize the denominator of a radical expression, multiply the ___ and denominator by an expression that will give an nth root of an nth power in the denominator.