Honors Unit 6 Schedule Date Topic hw retakes
A number cube is rolled. Determine if the game is fair. If it is not fair, who has the greater probability of winning?
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- Y ou have two sticks. Each stick has one blue side and one pink side. You throw the sticks 10 times and record the results. Use the table to find the experimental probability of the event.
- Outcome Frequency
- 1st Flip 2nd Flip
- Tell whether the events are independent or dependent . Explain. 1.
- The students in Classroom 101 consist of 13 girls and 7 boys. Find the probability of the events. 7.
A number cube is rolled. Determine if the game is fair. If it is not fair, who has the greater probability of winning? 7. You win if the number is even. Your friend wins if the number is less than 5. 8. You win if the number is divisible by 3. Your friend wins if the number is 1 or 6. 9. An event has a theoretical probability of  What does this mean?
10. There are 15 cars in the parking lot that are white and 25 cars that are not white. What is the theoretical probability of randomly selecting a car that is not white Experimental Probability Homework – 11/29/17_____________________________________________ Y ou have two sticks. Each stick has one blue side and one pink side. You throw the sticks 10 times and record the results. Use the table to find the experimental probability of the event.
2. Tossing 1 blue and 1 pink 3. Not tossing all pink 4. Tossing 2 blue 5. You check 15 bananas. Six of the bananas are bruised. a. What is the experimental probability that a banana is bruised? b. What is the experimental probability that a banana is not bruised. 6. Sixteen students have cell phones. Five of the cell phones have touch screens. a. What is the experimental probability that a student's cell phone has a touch screen? b. Out of 144 students with cell phones, how many would you expect to have a touch screen? Y
ou flip a coin twice. You repeat this process 12 times. The table gives the results. 7. Use the first table to find the experimental probability of each outcome. 8. Based upon experimental probability, which outcome is most likely?
9. The second table gives the possible outcomes of flipping a coin twice. Each of these outcomes is equally likely. What is the theoretical probability of getting 1 tail? 10. Compare your answers to Exercises 8 and 9. Tree Diagrams and Counting Principle Homework – 11/30/17_________________________________ For each situation, Create a tree diagram showing all possible choices available. Use the Counting Principle to find the number of possible choices available. 1. growing tulips, roses, or daisies in either pink, white, or yellow 2. taking a sculpture or woodworking class at either a school, a community center, or a museum At the after school Tiger Club meeting, there were four drinks you could choose from: orange juice, Coke, Dr. Pepper, and water. There were three snacks you could choose from: peanuts, fruit, and cookies. Each student may only have one drink and one snack. Tanya went shopping and bought the following items: one red t-shirt, one blue blouse, one white t-shirt, one floral blouse, one pair of khaki capri pants, one pair of black pants, one pair of white capri pants, and one pair of denim shorts. How many outfits can she make from these? Compound Probability Homework #1 – 12/1/17____________________________________________ Tell whether the events are independent or dependent. Explain. 1. You spin a spinner twice. First Spin: You spin a 2. Second Spin: You spin an odd number. 2. You randomly draw a tile from a bag of 20 game tiles. You keep the tile and then draw a second tile. First Draw: Move 3 spaces Second Draw: Skip a Turn 3. You randomly draw a tile from a bag of 20 game tiles. You put the tile back in and then draw a second tile. First Draw: Move 3 spaces Second Draw: Skip a Turn A spinner has two equal sections labeled A and B.  You spin it three times. Use the tree diagram to find
the probability of the events. 4. Spinning an A, then an A, then a B 5. Spinning three Bs 6. Spinning two Bs, followed by an A The students in Classroom 101 consist of 13 girls and 7 boys. The students in Classroom 103 consist of 8 girls and 12 boys. You randomly choose one student from each classroom. Find the probability of the events. 7. Choosing a boy from both classrooms 8. Choosing a girl from both classrooms 9. Choosing a girl from Classroom 101 and a boy from Classroom 103 10. Choosing a boy from Classroom 101 and a girl from Classroom 103 Compound Probability Homework #2 – 12/4/17____________________________________________ Tell whether the events are independent or dependent. Explain. 1. You throw the bowling ball at the pins. There are 10 pins standing for the first throw and 4 pins standing for the second throw. First Throw: You knock down 6 pins. Second Throw: You knock down 1 pin. 2. You roll a number cube twice. First Roll: You roll an odd number. Second Roll: You roll a number less than 2. 3. You randomly pick a straw from the holder containing 15 red straws and 8 yellow straws. You put the straw back in and then draw a second straw. First Pick: You pick a yellow straw. Second Pick: You pick a red straw. 4. You randomly pick a straw from the holder containing 15 red straws and 8 yellow straws. You keep the straw and then draw a second straw. First Pick: You pick a yellow straw. Second Pick: You pick a red straw. Solve. The drawer contains 18 spoons and 12 forks. You randomly choose two utensils. What is the probability that both utensils are spoons? 6. You won two free picks at the video arcade. You pick one ticket from a container that consists of 6 free-game tickets and 4 free-prize tickets. You pick another ticket from a container that consists of three 10-free-tokens tickets and five 20-free-tokens tickets. What is the probability that you picked a free-game ticket and a 20-free-tokens ticket? The students in Classroom 101 consist of 13 girls and 7 boys. Find the probability of the events. 7. You randomly choose 2 students from Classroom 101 to compete in a competition. a. First Choice: girl Second Choice: girl b. First Choice: boy Second Choice: girl c. First Choice: girl Second Choice: boy d. First Choice: boy Second Choice: boy 8. A jar holds 15 red pencils and 10 blue pencils. What is the probability of drawing two red pencils from the jar without replacement? Directory: SiSFiles -> Schools Schools -> Ap u. S. History presidents list the Young Republic, 1788-1815 Schools -> Introduction Schools -> Cutting Greenhouse Gases Global warming Schools -> Birth of a Monster on the left hand side of the page. Read all the interesting information as you make your way down to the chart which outlines the steps in hurricane formation. Hurricane Formation Schools -> History of the American Automobile Schools -> Exploring Hurricanes Schools -> Famous Alabamians: Athletes Schools -> Hubble Space Telescope Download 97.8 Kb. Share with your friends:
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