A random sample of 20 widgets was examined, 4 widgets out of these 20 are found to be defective. What is the probability that the machine had been shaken? Hint: What is the probability of finding 4 defective widgets in a sample of 20, if (given) the machine has been shaken? What is the probability of finding 4 defective widgets in a sample of 20, if (given) the machine has not been shaken? (b)

A random sample of 20 widgets was examined, 4 widgets out of these 20 are found to be defective. What is the probability that the machine had been shaken? Hint: What is the probability of finding 4 defective widgets in a sample of 20, if (given) the machine has been shaken? What is the probability of finding 4 defective widgets in a sample of 20, if (given) the machine has not been shaken? (b)

Microsoft Visual C#

7th Edition

ISBN:9781337102100

Author:Joyce, Farrell.

Publisher:Joyce, Farrell.

Chapter4: Making Decisions

Section: Chapter Questions

Problem 8E: In the game Rock paper Scissors, two players simultaneously choose one of three options: rock,...

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Correct answer will be upvoted else downvoted. speed up development the game has n quick travel towers. I-th tower is situated at area (xai,yai). To have the option to quickly venture out to the pinnacle from any area in the game world it should initially be actuated. Initiation of pinnacle I occurs right when the player is in cell (xai,yai) after this the pinnacle stays dynamic all through the whole game. William additionally realizes that the game has m missions. I-th journey can be finished immediately by being at area (xbi,ybi) on turn ti. William needs to discover the maximal number of missions he will actually want to finish by ideally navigating the game world. Input :The main line contains two integers n and m (0≤n≤14,1≤m≤100), which are the number of pinnacles and the number of journeys, individually. Every one of the following n lines contains two integers xai,yai (1≤xai,yai≤106), which are the directions of quick travel towers. Every one of the following m…
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public LLNode secondHalf(LLNode head) { }
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