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1. A store received a new shipment of skirts. The skirts came in 3 sizes: small, medium, and large. They were either short, long, or knee-length. If there.

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Presentation on theme: "1. A store received a new shipment of skirts. The skirts came in 3 sizes: small, medium, and large. They were either short, long, or knee-length. If there."— Presentation transcript:

1 1. A store received a new shipment of skirts. The skirts came in 3 sizes: small, medium, and large. They were either short, long, or knee-length. If there is an equal number of each length and size, what is the probability that a randomly chosen skirt will be a long, size medium? (simp. Fraction only)

2 2. A hotel has two types of rooms: regular and suite. It also has three types of room locations: beach-view, street-view, and no view. What is the probability that a hotel room chosen is a beach-view suite? (simp. Fraction only)

3 3. If Mary has 2 dice and rolls both at one time, what is the probability that she will roll an even number, and then a 5? (simp. Fraction only)

4 4. If Mary has 2 dice and rolls both at one time, what is the probability that she will roll lower than a 5, and then a 2? (simp. Fraction only)

5 5. If Mary has 2 dice and rolls both at one time, what is the probability that she will roll a 3, and then a 9? (simp. Fraction only)

6 6. Independent or dependent: Flipping a penny, then rolling a die 7. Independent or dependent: Drawing one card from a deck, then drawing a second without replacement

7 8. Independent or dependent: Drawing one card from a deck, replacing it, then drawing a second card 9. Independent or dependent: Rolling a die once, then spinning a spinner

8 10. Independent or dependent: Drawing a marble from a bag, then drawing another marble without replacing the first 11. Independent or dependent: Spinning a spinner, then spinning the same spinner a second time

9 12. A sack contains 4 blue chips, 5 white chips, and 7 purple chips. What is the probability that a purple chip is chosen, put back in the sack, and then another purple chip is chosen? (simp. Fraction only)

10 13. A spinner has 12 equal-sized spaces: 5 red, 6 orange, and 1 white. If Susie spins the spinner 2 times, what is the probability she will get an orange space on the first spin and a white space on the second spin? (simp. Fraction, dec., and %)

11 14. Kara has 14 crayons in a basket. There are 2 blue, 5 orange, and 7 green. If Kara picks two crayons in a row without replacing the first crayon, what is the probability that she picks two orange? (simp. Fraction only)

12 15. In a class of 15 boys and 16 girls, what is the probability of randomly picking one girl, then randomly picking another girl (without replacement)? (simp. Fraction only)

13 16. A bag of marbles has 3 green, 5 yellow, and 7 white. What is the probability of drawing a white marble and then a yellow marble without replacement? (simp. Fraction only)

14 17. A bag of marbles has 3 green, 5 yellow, and 7 white. I pick two marbles without replacing the first. What is the probability that both marbles will be white? (simp. Fraction only)

15 18. The letters “SCHOOL” are written on cards and put in a bowl. In a percent form, what is the probability of choosing a consonant (non-vowels) without replacement, then choosing another consonant? (Percent only)

16 19. Events are __________ when the outcome of one has an effect on the outcome of the other. 20. Events are __________ when the outcome of one does not have an effect on the outcome of the other.

17 21. Chelsea is deciding among 5 destinations, 2 ways to travel, and 10 places to stay. How many different combinations of 1 destination, 1 way to travel, and 1 place to stay can she choose from in planning her trip?


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