For the remainder of this question, we will consider one of the world's most popular video games,Minecraft (adapted from Mills & Mills, 2016). In this game, the character (you) can attempt to tamea wolf with a bone. Assume that you get 9 tries to tame the wolf, i.e. there are 9 bones. Each timeyou tame the wolf, the wolf becomes.a dog and a new wolf appears which you can then attempt toalso tame. This continues until you have used up all 9 bones, and the goal is to end up with asmany dogs as possible at the end of the game. The probability of taming the wolf with eachattempt is fixed at 0.54. Let X denote the number of dogs at the end of the game so thatX~ BIN (9,0.54). Assume you are about to play the game.14. If you tame more than half of the dogs, you win. Otherwise, you lose. What is the probabilityyou will win the game?

Here we have to use Binomial distribution for calculating probability of winning the game, with…

Answered: For the remainder of this question, we…

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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In a popular online role playing game, players can create detailed designs for their character's "costumes," or appearance. Michael sets up a website where players can buy and sell these costumes online. Information about the number of people who visited the website and the number of costumes purchased in a single day is listed below. 215 visitors purchased no costume. 12 visitors purchased exactly one costume. 3 visitors purchased more than one costume. If next week, he is expecting 1800 visitors, about how many would you expect to buy more than one costume? Round your answer to the nearest whole number.
It’s that time of year again when Grandma Kim is having a fundraiser for the church. Everyone is bringing something to sell and I am bringing brownies, cookies, and muffins. Each brownie contains 2 teaspoons of milk, 2 ounces of flour and 4 ounces of sugar. Each cookie contains 1.5 teaspoons of milk, 1 ounce of flour, and 3 ounces of sugar. Each muffin contains 1 teaspoon of milk, 2 ounces of flour, and 1.25 ounces of sugar. Currently, I have 48 teaspoons of milk, 81 ounces of flour, and 80 ounces of sugar. Then, each brownie is on sell for $5.00, each cookie is on sell for $3.00 and each muffin is on sell for $2.50. What is the maximum profit that will be made for the fundraiser? To find the solution pivot.
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The infamous Gillette ad has 1.55 million “dislikes” on YouTube, making it the 26th most disliked video on YouTube. If 1% of the people who disliked the video are male former Gillette customers who will now boycott Gillette, and if Gillette razors cost $30 for a pack of 10, and if a man uses 1 Gillette razor per day, and if a year has 365 days, how much money will Gillette lose per year?
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In her last semester at SPC, Polly Hedron needs to take Statistics, Composition 2, and Ethics. Because Polly is registering early, she has 13 choices for her section of Statistics, 15 choices for her section of Composition, and 20 choices for her section of Ethics. From how many possible schedules can Polly choose?
USA. Benjamin Banneker (1731-1806) is one of the great American heroes of all time. The son and grandson of Africans captured and enslaved, he was fortunate to have been born free. He inherited the family farm where he worked hard all of his life. As a child he had a few months of schooling. Everything else he had to do on his own. He loved mathematics and science but did not get a chance to learn astronomy until he was in his fifties. Then he performed a near miracle, learning it all in less than a year. In his hand-written journal, he recorded two right triangle examples that interested him. You can solve them here and remember the great man who enjoyed geometry. On the page in his journal next to the August 1775 astronomy calculations, Banneker wrote, in the style of that time: Suppose a ladder 60 feet long be placed in a Street so as to reach a window on the one Side 37 feet high, and without moving it at bottom, will reach another window on the other side of teh Street which is 23…
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