ie s isoffering an appetizer and mogl degl for $10. For appetizers, they are offering MozzarellaSucks, Chipsand Salsa, soft Pretzels and Chicken Wings. For dinners, they are offering Spaghetti,FIzza, and a Cheeseburger. How many megl options can be made of an appetizer and dinner?Draw a tree diagram to show all meal possibilities:a. What is the probability of choosing Mozzarella Sticks as an appetizer?b. What is the probability of choosing Pizza or a cheeseburger for dinner?C. What is the probability of choosing a vegetarian meal (a meal with no meat)?d. If there are 50 customers, about how many people will have Spaghetti for dinner?

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A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Kylie has 12 pieces of candy left in her Halloween bag. There are 8 pieces of chocolate and 4 pieces of non-chocolate. She chooses a piece of candy at random and then chooses another piece of candy, without replacement. Draw a tree diagram to represent this situation and use it to calculate the probabilities that she picks: a. Two pieces of chocolate D. No chocolate C. At least one piece of non-chocolate d. One piece of each type
V. Explain how the complement can be used to find the probability of getting at least one item of a particular type. Choose the correct answer below. OA. The complement of "at least one" is "none." So, the probability of getting at least one item is equal to P(none of the items)- 1. O B. The complement of "at least one" is "all." So, the probability of getting at least one item is equal to P(all items) - 1. OC. The complement of "at least one" is "all." So, the probability of getting at least one item is equal to 1-P(all items). O D. The complement of "at least one" is "none." So, the probability of getting at least one item is equal to 1-P(none of the items). OL LL Next OL 10:50 AM 54°F Sunny 120Z/E2/LL F8 PrtSc F10 F11 F12 9. H. K. N. M.
Neither Andrew nor David likes to set the table for dinner. They toss a coin to decide who will set the table. David always picks tails. What is the probability David will set the table 3 days in a row? Use a tree diagram to show your work.
Learning Target C2 Core: I can compute combinations and permutations and apply these to formulate and solve counting problems. 1. You get a new debit card and need to select a four digit pin. How many different pins are possible? (Repeats are possible) 2. How many different pins are possible if there are no repeated digits? 3. If you don't yet know, John really likes coffee. There are 36 major countries that produce coffee (according to the International Coffee Organization). If his mom wanted to get him five bags of coffee from five different countries for a gift, how many different gift combinations are there?
One day at the dog park, John counted 127 dogs, of which 52 were off leash playing. Of the 52, 10 were Retrievers. He saw a total of 35 Retrievers. Using this information complete the contingency table below. Then use it to find the probabilities. Reduce all fractions and use / for the fraction bar.
You pay $20 to enter a raffle. The first ticket drawn wins $1036, the second ticket drawn wins $477, the third through fifth win $186, and the sixth through tenth win $49. Suppose 2345 tickets were sold. What is the expected earning on your ticket?
Mike is a first year university student who is trying to understand his financial situation. Mike currently lives 1.5 miles away from campus. He works part time in a retail centre that pays him £800 per month. Mike saves £200 out of the part time job pay for his further education plan. As to the below Travel Expenses table published by the Students’ Union, 185 students were randomly selected to help understand the travel expenses and distance to campus. What’s the probability for Mike to spend over £10 on journeys to campus? Distance to Campus (miles) Amount spent, £ 0.1 to 0.25 0.26 to 1.0 Over 1.0 0 – 4.99 35 26 10 5.00 – 9.99 18 39 20 10.00+ 4 14 19

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