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Intersection, Union, Venn Diagram and Number System.

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Presentation on theme: "Intersection, Union, Venn Diagram and Number System."— Presentation transcript:

1 Intersection, Union, Venn Diagram and Number System

2 Group AGroup B A  B A  B {Apple, Banana, Grape, Kiwi} {Apple, Coconut, Egg, Kiwi} {Apple, Banana, Coconut, Egg, Grape, Kiwi} {Apple, Kiwi} {1,2,3,4,5,6,7,8,9}{5,6,7} Even NumbersOdd NumbersAll Numbers  Males in this room People older than 16 in this room The males or those older than 16 in this room 1 5 8 2 6 9 3 7

3 1. Explain in your own words what , , and  mean. 2. Mentally fill in the chart 3. Sally looked at the following diagram and said that A  B = . Is she right? Explain your answer.. Group AGroup B A  BA  B {Tom, Sally, Henry}{Jackson, Paul} Even NumbersNumbers from 1-11 Mt. Tabor KittensCats A B

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5 Instructions for Placing Number Cards Take turns to choose a number card. When it is your turn: – Decide where your number card fits on the poster. – Does it fit in just one place, or in more than one place? – Give reasons for your decisions. When it is your partner’s turn: – If you agree with your partner’s decision, explain her reasons in your own words. – If you disagree with your partner’s decision, explain why. Then together, figure out where to put the card. When you have reached an agreement: – Write reasons for your decision on the number card. – If the number card fits in just one place on the poster, place it on the poster. – If not, put it to one side. P-5

6 Classifying Rational and Irrational Numbers Rational NumbersIrrational NumbersNot enough info. Terminating decimal Non- terminating repeating decimal Non- terminating non-repeating decimal P-6 7/8.123 (8 +  2)(8-  2)  8/  2  2*  8 2/3 22/7 0.123.9   3/4  8  2 +  8 0.123... 0.123 rounded to three decimal places

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8 Instructions for Always, Sometimes or Never True P-8 1.Choose a statement. Try out different numbers. Write your examples on the statement card. 2. Conjecture: decide whether you think each statement is always, sometimes or never true. Always true: explain why on the poster. Sometimes true: write an example for which it is true and an example for which it is false. Never true: explain why on the poster.

9 Always, Sometimes or Never True? The sum of a rational number and an irrational number is irrational. True for:False for: P-9 Always True!!!!  3 + 2 = Irrational

10 Always, Sometimes or Never True? The circumference of a circle is irrational. True for:False for: P-10 SOMETIMES r= 3  2  (3) r=3/   2  (3/  ) 6  6

11 Always, Sometimes or Never True? The diagonal of a square is irrational. True for:False for: P-11 SOMETIMES 3 2 + 3 2 =18 (  8) 2 + (  8) 2 = 16 =  18 =  16 = 4

12 Always, Sometimes or Never True? The sum of two rational numbers is rational. True for:False for: P-12 Always True!!!!

13 Always, Sometimes or Never True? The product of a rational number and an irrational number is irrational. True for:False for: P-13 SOMETIMES  3*  5=  15  3 * 0 = 0

14 Always, Sometimes or Never True? The sum of two irrational numbers is irrational. True for:False for: P-14 SOMETIMES  3+  5=  3+  5  3 + -  3 = 0

15 Always, Sometimes or Never True? The product of two rational numbers is irrational. True for:False for: P-15 NEVER True!!!! ¾*2/3 = ½

16 Always, Sometimes or Never True? The product of two irrational numbers is irrational. True for:False for: P-16 SOMETIMES  3*  5=  15  3*  3 =  9 = 3

17 N Natural Numbers 1,2,3,4 … W Whole Numbers 0,1,2,3,… Z Integers -2,-1,0,1,2 … Q Rational Numbers -3, 2/3, ½,  4 I Irrational Numbers  5,  R Real Numbers


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