also in (a) how do I find the test statistic (x^2) 4 A survey was carried out concerning the top 7 attractions in Sydney. A sample of 330 visitorswere asked how many of the 7 attractions they had visited. The results were as follows:Number of AttractionsNumber of Visitors whovisited that many ofthe Attractions12345 6 717 2515086 3710 3 2(a) Test the hypothesis that the number of attractions visited is binomially distributed withn = 7 and some unknown parameter p, which you should estimate first (i.e. do a goodness-of-fit test).(b) Is it likely that the assumptions of the binomial distribution will be valid in this example?Give reasons for your answer.

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Description: also in (a) how do I find the test statistic (x^2) 4 A survey was carried out concerning the top 7 attractions in Sydney. A sample of 330 visitorswere asked how many of the 7 attractions they had visited. The results were as follows:Number of Attract

Introduction : In the goodness of fit test , we fit the any distribution for the given data and…

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4 A survey was carried out concerning the top 7 attractions in Sydney. A sample of 330 visitors were asked how many of the 7 attractions they had visited. The results were as follows: Number of Attractions Number of Visitors who visited that many of 0 1 2 3 4 5 6 7 17 25 150 86 37 10 3 2 the Attractions (a) Test the hypothesis that the number of attractions visited is binomially distributed with n = 7 and some unknown parameter p, which you should estimate first (i.e. do a goodness- of-fit test). (b) Is it likely that the assumptions of the binomial distribution will be valid in this example? Give reasons for your answer.

4 A survey was carried out concerning the top 7 attractions in Sydney. A sample of 330 visitors were asked how many of the 7 attractions they had visited. The results were as follows: Number of Attractions Number of Visitors who visited that many of 0 1 2 3 4 5 6 7 17 25 150 86 37 10 3 2 the Attractions (a) Test the hypothesis that the number of attractions visited is binomially distributed with n = 7 and some unknown parameter p, which you should estimate first (i.e. do a goodness- of-fit test). (b) Is it likely that the assumptions of the binomial distribution will be valid in this example? Give reasons for your answer.

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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