('Bashir', 'Hatamov') [65747668 4 267 623 4674 664 6648 5 64 6]


My data sets were given in picture which I sent in front of my name


('Bashir', 'Hatamov')<br>[65747668 4 267 623 4674 664 6648 5 64 6]<br>

Extracted text: ('Bashir', 'Hatamov') [65747668 4 267 623 4674 664 6648 5 64 6]
Question 4.<br>1) Let X be a drug against COVID-19. The effectiveness of the drug is equal to the sum of<br>the first 7 numbers in your dataset out of 100 total applications. For example, the sum of<br>the first 7 numbers in my dataset is equal to 30, it means that the drug X has been<br>effective in 30 out of 100 cases. I would like to test the hypothesis that the effectiveness<br>of the drug X is equal to 90%. Obtain the asymptotic distribution of drug effectiveness p<br>and test the two tailed hypothesis at a = 5%;<br>2) Now suppose we have 2 drugs X and Y against COVID-19. The effectiveness of X in<br>100 cases has been found to be equal to the sum of the first 10 numbers in your dataset,<br>while the effectiveness of Y in 100 cases has been found to be equal to the first 8<br>numbers in your dataset. Write down the approximate distribution of the difference<br>between sample means. Test the hypothesis that both drugs have the same effectiveness<br>at a = 5%;<br>3) Now suppose that there are three drugs available against COVID-19, X,Y and Z. People<br>have strict preference for a particular type of drug. We sampled 100 people and we can<br>group them into three categories based on their preferences: Group A strictly prefers X<br>over Y and Z and the number of such people in the sample is equal to the sum of the first<br>5 numbers in your dataset. Group B strictly prefers Y over the other 2 available drugs and<br>the number of such people in our sample is equal to the sum of the first 7 numbers in<br>your dataset. And Group C strictly prefers Z over the other 2, and the number of such<br>people in our sample is equal to (100 – number of people in Group A – number of people<br>in group B). Test the hypothesis that the proportions of people preferring each drug is the<br>same at a = 5%<br>

Extracted text: Question 4. 1) Let X be a drug against COVID-19. The effectiveness of the drug is equal to the sum of the first 7 numbers in your dataset out of 100 total applications. For example, the sum of the first 7 numbers in my dataset is equal to 30, it means that the drug X has been effective in 30 out of 100 cases. I would like to test the hypothesis that the effectiveness of the drug X is equal to 90%. Obtain the asymptotic distribution of drug effectiveness p and test the two tailed hypothesis at a = 5%; 2) Now suppose we have 2 drugs X and Y against COVID-19. The effectiveness of X in 100 cases has been found to be equal to the sum of the first 10 numbers in your dataset, while the effectiveness of Y in 100 cases has been found to be equal to the first 8 numbers in your dataset. Write down the approximate distribution of the difference between sample means. Test the hypothesis that both drugs have the same effectiveness at a = 5%; 3) Now suppose that there are three drugs available against COVID-19, X,Y and Z. People have strict preference for a particular type of drug. We sampled 100 people and we can group them into three categories based on their preferences: Group A strictly prefers X over Y and Z and the number of such people in the sample is equal to the sum of the first 5 numbers in your dataset. Group B strictly prefers Y over the other 2 available drugs and the number of such people in our sample is equal to the sum of the first 7 numbers in your dataset. And Group C strictly prefers Z over the other 2, and the number of such people in our sample is equal to (100 – number of people in Group A – number of people in group B). Test the hypothesis that the proportions of people preferring each drug is the same at a = 5%
Jun 01, 2022
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