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Який режим блочного шифрування зображений на рисунку? (pic.1)
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Який режим блочного шифрування зображений на рисунку? (pic.3)
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A special diet is intended to reduce the cholesterol of patients at risk of heart disease. If the diet is effective, the target is to have the average cholesterol of this group be below 200. After six months on the diet, a simple random sample of 50 patients at risk for heart disease had an average cholesterol of 192, with standard deviation s = 21. Is this sufficient evidence that the diet is effective in meeting the target? Assume the distribution of the cholesterol for patients in this group is approximately Normal with mean μ.

The appropriate hypotheses are

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An SRS of 20 recent birth records at the local hospital were selected.   In the sample, the average birth weight was 3.44 kg and the standard deviation was 0.21 kg. Assume that in the population of all babies born in this hospital, the birth weights follow a Normal distribution, with some mean μ.

We are interested in a 99% confidence interval for the population mean birth weight. The margin of error associated with the confidence interval is:

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Do students tend to improve their maths SAT scores the second time they take the test? A random sample of four students who took the test twice received the following scores:

Student

1

2

3

4

First score

450

520

720

600

Second score

440

600

720

630

Assume that the change in maths SAT score (second score – first score) for the population of all students taking the test twice is Normally distributed, with mean μ.

A 90% confidence interval for μ is

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The water diet requires one to drink two cups of water every half hour from when one gets up until one goes to bed, but otherwise allows one to eat whatever one likes. Four adult volunteers agree to test the diet. They are weighed prior to beginning the diet and after six weeks on the diet. The weights (in kilograms) are

Person

1

2

3

4

Weight before the diet

90

65

120

75

Weight after six weeks

80

70

95

77

For the population of all adults, assume that the weight loss after six weeks on the diet (weight before beginning the diet – weight after six weeks on the diet) is Normally distributed with mean μ.

To determine if the diet leads to weight loss, we test the hypotheses

H0: μ = 0, Ha: μ > 0.

Based on these data (obtain the summary statistics first and do the test of significance), we conclude

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An SRS of 20 recent birth records at the local hospital were selected. In the sample, the average birth weight was 3.44 kg and the standard deviation was 0.21kg. Assume that in the population of all babies born in this hospital, the birth weights follow a Normal distribution, with some mean μ.

The standard error of the sample mean is:

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Do students tend to improve their maths SAT scores the second time they take the test? A random sample of four students who took the test twice received the following scores:

Student

1

2

3

4

First score

450

520

720

600

Second score

440

600

720

630

Assume that the change in maths SAT score (second score – first score) for the population of all students taking the test twice is Normally distributed, with mean μ.

The appropriate hypotheses are

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A special diet is intended to reduce the cholesterol of patients at risk of heart disease. If the diet is effective, the target is to have the average cholesterol of this group be below 200. After six months on the diet, an SRS of 50 patients at risk for heart disease had an average cholesterol of 192, with standard deviation s = 21. Is this sufficient evidence that the diet is effective in meeting the target? Assume the distribution of the cholesterol for patients in this group is approximately Normal with mean μ.

Based on the data, the value of the one-sample t statistic is

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Bags of a certain brand of tortilla chips claim to have a net weight of 140 grams. Net weights actually vary slightly from bag to bag and are Normally distributed with mean μ. A representative of a consumer advocate group wishes to see if there is any evidence that the mean net weight is less than advertised and so intends to test the hypotheses

H0: μ = 140, Ha: μ < 140.

To do this, a sample of 16 bags of this brand is selected at random and determines the sample mean weight to be 138.8 grams and the sample standard deviation to be 2.4 grams.

Based on these data,

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