411. Consider the game of spinning the spinner shown to the right. If you spin an odd number you lose triple thatnumber of points but if you spin an even number you win double that number of points.a) Develop a probability distribution for the points earned per spin.b) What is the expected value of this game? Is this a fair game?Justify your reasoning.2312S

Part A: Probability Distribution for Points Earned Per Spin1. Numbers on the Spinner:The spinner has…

Answered: 4 11. Consider the game of spinning the…

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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At a carnival game, the chance of winning a prize is 0.45. Kylee plays the game 3 times. Using the table, what is the probability that she wins at least 1 prize? of Prizes 0 1 2 3 Probability ? 0.41 0.33 0.09 0.41 0.58 0.83 0.91
Q50. Two dice are rolled once. Find the probability of getting such numbers on the two dice, whose product is 12. (a) 1/14 (b) 1/14 19 (d) 59
Please help me solve this statistics problem from my lecture. Thank you.
I have a compound probability question.
Events A and B are independent. Find the missing probability. 9. P(B) = ? 50 11 ; P(A®) = P(A N B) = 20
Use this spinner game to answer questions 1 - 3. It costs $10 to play this game. The pointer is on blue. Probability Pay out Amount +1 $0 $8 $5 $15 $20 $18 Number of sectors: 6 Blue 20.00% -1 Pink 15.00% Number of spins: 1 Gray 30.00% Orange 10.00% Number of spins so far: 0 Green 12.00% Red 13.00% What would the owners expected profit or loss be from this game? Give your answer with a dollar sign and include a negative sign out front if needed. Do not round.
An experiment is rolling two fair dice. What is the probability that the sum is 6?
Activity #4: PROBABILITY Read and analyze the problems, show your solution, and box the answer. 1. What would be the probability of a. picking a black card at random from a standard deck of 52 cards? b. picking a face card (i.e. a king, queen, or jack)? c. not picking a face card? 2. What is the probability of rolling, on a fair dice: a. a 3? b. an even number? c. zero? d. a number greater than 4? e. a number lying between 0 and 72 f. a multiple of 3 given that an even number was drawn? 3. A standard deck of playing cards is well shuffled and from it, you are given two cards. You can have 0, 1, or 2 aces: three possibilities altogether. So, the probability that you have two aces is equal to 1/3. What is flawed about this argument? 4. You shuffle a deck of playing card, and then start turning the cards one at a time. The first one is black. The second one is also a black card. So is the third, and this happens up to the 10th card. You start thinking, "the next one will likely be red!"…
Rodney is going to shoot a total of 9 free-throws to prove he is a better shooter than Chris. During warm-ups Rodney can make 57% of practice shots. The challenge results are as follows… • 9 hits Rodney wins $100 • 6-8 hits Rodney wins $25 • 4-5 No one wins • 0-3 hits Chris wins $15 What is the probability that Rodney makes 7 shot?
qm7 4 Suppose a jar contains 5 red marbles and 19 blue marbles. If you reach in the jar and pull out 2 marbles at random, what is the probability that both are red? % Round to 2 places.

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