When LeBron James shoots a free throw, he hits with a probability of 0.9 and misses with a probability of 0.1. Assumethat the result of his previous free throw (whether a hit or a miss), does not affect the probability with which he hits thecurrent throw, i.e., for any free throw he shoots, he hits with a probability of 0.9 and misses with a probability of 0.1.When he hits a free throw, he makes one point and when he misses a free throw, he makes zero points. Answer thefollowing questions with this information.Let P1 denote a random variable that represents the number of points LeBron James makes when he shoots only onefree throw.1. How many possible values can P1 take?Develop a probability distribution for P1 (Very important: Enter the values of P1 in increasing order as you godown in the table)P1f(P1)(1 decimal)(1 decimal)

Let E describe the event that the free throw is a hit. be the event that the free throw is a miss.A…

Answered: When LeBron James shoots a free throw,…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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According to TMUSS Quarterly (Totally Made-Up Sports Statistics) April 2017, the probability that the Tampa Bay Buccaneers defense will have 3 or more sacks in the game is 0.07. The probability that the Bucs will both score a touchdown on their opening drive and have 3 or more sacks in the game is 0.34. The is the probability that they will either score a touchdown on the opening drive or have 3 or more sacks in the game is 0.20. What is the probability that the Bucs will score a touchdown on their first drive? Answer in decimal form. Round to two decimal places as needed.
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In order to attract customers, a grocery store started a "SAVE" game. Any person who collects all four letters of the word save gets a prize. A diligent Mrs. Reyes has three letters "s", "a" and "e" keeps going to the store until she gets the 4th letter "v". The probability that she gets the letter "v" on any visit is 0.002 and remains the same from visit to visit. Find the probability that she will not have to visit more than three times. a.0.006 b.0.004 c.0.003 d.0.007

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