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11.3 – Independent and Dependent Events

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Events are independent events if the occurrence of one event does not affect the probability of the other. Probability of Independent Events If A and B are independent events, then

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A six-sided number cube is labeled with the numbers 1, 2, 2, 3, 3, and 3. Four sides are colored red, one side is white, and one side is yellow. Find each probability. A. Tossing 2, then 2 B. Tossing red, then white, then yellow

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Events are dependent events if the occurrence of one event affect the probability of the other. To find the probability of dependent events, you can use conditional probability P(B|A), the probability of event B, given that event A has already occurred. Probability of Dependent Events If A and B are dependent events, then

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Two number cubes are rolledone blue and one yellow. Explain why the events are dependent. Then find the indicated probability. 111213141516 212223242526 313233343536 414243444546 515253545556 616263646566 A.The blue cube shows a 6 and the sum is greater than 9. B.The yellow cube shows an even number and the sum is 5.

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The table shows domestic migration from 1995 to 2000. A person is randomly selected. Find each probability. Domestic Migration by Region (thousands) RegionImmigrantsEmigrants Northeast15372808 Midwest24102951 South50423243 West26662654 A.That an emigrant is from the West B.That someone selected from the South is an immigrant C.That someone selected is an emigrant and is from the Midwest

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What do you know about face cards? 52 Cards Total 2 Colors Red26 cards Black26 cards 4 Suits Hearts Red13 cards Diamonds Red13 cards Clubs Black13 cards Spades Black13 cards 4 cards of each Number Ace, 2, 3, 4, 5, 6, 7, 8, 9, 10, Jack, Queen, King

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Replacement? Two cards are drawn from a deck of 52. Determine whether the events are independent or dependent. Find the probability. A.Selecting two hearts when the first card is replaced B.Selecting two hearts when the first card is not replaced C.A queen is drawn, is not replaced, and then a king is drawn

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