1. Default text (Verdana 24 pt) Default shape Dark blue outline, 3 pt weight Light blue fill Black text, centered Verdana 24 pt Variation (not exhaustive)

2. Objective: You will be able to compare an irrational number to a rational number or to another irrational number.

3. Comparing Irrational and Rational Numbers 8.213 ____ 8.23

4. Comparing Irrational and Rational Numbers 8.213 ____ 8.23 8.213 8.23

5. Comparing Irrational and Rational Numbers - 8 ____ -7

6. Comparing Irrational and Rational Numbers - 8 ____ -7 -8 -7 01

7. Comparing Irrational and Rational Numbers - 8 ____ -7 -8 -7 01

8. Comparing Irrational and Rational Numbers Fractions as decimals

9. Comparing Irrational and Rational Numbers Fractions as decimals

10. Comparing Irrational and Rational Numbers Fractions as decimals

11. Comparing Irrational and Rational Numbers Fractions as decimals

12. Comparing Irrational and Rational Numbers Fractions as decimals

13. Comparing Irrational and Rational Numbers Fractions as decimals

14. Comparing Irrational and Rational Numbers Fractions as decimals

15. Comparing Irrational and Rational Numbers Fractions as decimals

16. Comparing Irrational and Rational Numbers Comparing Irrationals is the Same Process!

17. Comparing Irrational and Rational Numbers The … 1.124… ____ 1.2

18. Comparing Irrational and Rational Numbers The … 1.124… ____ 1.2 1.124… 1.2

19. Comparing Irrational and Rational Numbers Pi or ∏ ____ 3.14 ∏

20. Comparing Irrational and Rational Numbers Pi ∏ ____ 3.14 ∏ 3.143.14159…

21. Comparing Irrational and Rational Numbers Pi ∏ ____ 3.14 ∏ 3.14 3.14159…

22. Comparing Irrational and Rational Numbers

23. 32

24. 322.5

25. Comparing Irrational and Rational Numbers 322.5

26. Comparing Irrational and Rational Numbers Radicals ____ 4.5

27. Comparing Irrational and Rational Numbers Radicals ____ 4.5 544.5

28. Comparing Irrational and Rational Numbers Radicals ____ 4.5 544.5

29. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: 1.341 _____ 1.341...

30. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: 1.341 _____ 1.341... 1.341 1.341...

31. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: 1/3 ______ 0.3132...

32. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: 1/3 ______ 0.3132...

33. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: 1/3 ______ 0.3132... 0.333 0.3132

34. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: - ______ -3.2 ∏

35. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: - ______ -3.2 ∏ -3.14159 -3.2

36. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: ______ 9.7

37. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: ______ 9.7 109

38. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: ______ 9.7 1099.5

39. Comparing Irrational and Rational Numbers Practice For each problem, decide which of the two numbers is greater and place a > or < sign to indicate the greater number: ______ 9.7 1099.59.7

40. Conclusion: You can now compare an irrational number to a rational number or to another irrational number.