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CCGPS Geometry Date:4-14-14) Todays Question: What is the difference between the intersection and the union of 2 events? Standard: MCC9-12.S.CP.1, 7

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Set Notation Handout

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A compound event combines two or more events, using the word and or the word or. Compound Probability

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If two or more events cannot occur at the same time they are termed mutually exclusive. They have no common outcomes. Overlapping events have at least one common outcome. Mutually Exclusive vs. Overlapping

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P(A or B) = P(A) + P(B) Mutually Exclusive Formula

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OR Means you ADD

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Find the probability that a girls favorite department store is Macys or Nordstrom. Find the probability that a girls favorite store is not JC Pennys. Example 1: Macys0.25 Saks0.20 Nordstrom0.20 JC Pennys0.10 Bloomingdales0.25

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Sum of Rolling 2 Dice 123456 1 234567 2 345678 3 456789 4 5678910 5 6789 11 6 789101112

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When rolling two dice find P(sum 4 or sum 5) Example 2: 123456 1 234567 2 345678 3 456789 4 5678910 5 6789 11 6 789101112

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Deck of Cards 52 total cards 4 Suits 13 cards in each suit 3 Face cards in each suit

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In a deck of cards, find P(Queen or Ace) Example 3:

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P(A or B) = P(A) + P(B) – P(A B) Overlapping Events Formula

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Example 4: Find the probability that a person will drink both. A = drink coffee B = drink soda

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Find the P(A B) A = band members B = club members Example 5:

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In a deck of cards find P(King or Club) Example 6:

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Find the P(picking a female or a person from Florida ). Example 7: FemaleMale FL84 AL63 GA73

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When rolling 2 dice, find P(an even sum or a number greater than 10 ). Example 8: 123456 1 234567 2 345678 3 456789 4 5678910 5 6789 11 6 789101112

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Find Example 9: Complementary Events

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Example 10: Complementary Events A = plays volleyball B = plays softball What is the probability that a female does not play volleyball?

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Mutually Exclusive Practice WS Use your notes to help you out.

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Using Venn Diagrams HW WS Use your notes to help you out.

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Probability Key. You are given a standard deck of 52 playing cards, which consists of 4 suits: diamonds, hearts, clubs, and spades. Each suit has 13 cards.

Probability Key. You are given a standard deck of 52 playing cards, which consists of 4 suits: diamonds, hearts, clubs, and spades. Each suit has 13 cards.

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