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pogonyaev
4 years ago
10

Teen obesity: The 2013 National Youth Risk Behavior Survey (YRBS) reported that 13.7% of U.S. students in grades 9 through 12 wh

o attend public and private school were obese. After seeing extensive efforts to educate parents and teens on healthy lifestyles, we want to know if the proportion has decreased this year. We select a random sample of 200 U.S. students and find that 11% are obese.
After performing the hypothesis test for p = 0.137 versus p < 0.137, we obtain a P‑value of 0.133. Which of the following interpretations of the P‑value is correct?

a. There is a 13.3% chance that 11% of U.S. students in grades 9 through 12 who attend public and private school were obese this year.
b. There is a 13.3% chance that 13.7% of U.S. students in grades 9 through 12 who attend public and private school were obese this year.
c. There is a 13.3% chance that 11% of U.S. students in grades 9 through 12 who attend public and private school were obese this year if 13.7% were obese in 2013.
d. There is a 13.3% chance that a sample of 200 U.S. students in grades 9 through 12 who attend public and private school will have 11% or fewer obese students if 13.7% of the population is obese this year.
Mathematics
1 answer:
djyliett [7]4 years ago
8 0

There is a 13.3% chance that a sample of 200 U.S. students in grades 9 through 12 who attend public and private school will have 11% or fewer obese students if 13.7% of the population is obese this year. (Option D)

<u>Explanation:</u>

From the given information it is observed that the 2013 national Youth Risk Behavioural Survey reported that 13.7 percent of US students in grades 9 through the grade 12 who attended the public school were obese.

Consider the random sample of 200 US students and find that 11 percent are obesed. The Null and alternative hypothesis are

Null hypothesis, = 0.137, Alternative hypothesis, = p less than 0.137

Thus, the value of p is 0.133

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The function is the difference between a constant and an exponential function, the exponential function approaches to 0 as t increases. So the amount of the medication is 16 minus a quantity that is ever decreasing without take negative values. Then, that difference will ever be a number minor than 16.

Step-by-step explanation:

The problem requires to write a function for the statement. The statement is about amount of medication that remains in the bloodstream each hour "t" which we going to label as "y(t)".

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Besides, the statement says that the patient is given an additional maintenance dose of 4 mg every hour, and again that dosage also would be reduced 25% each hour. So we have that

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0            0

1             4

2            4(1+0.75)

3            4(1+0.75+0.75^2)

4            4(1+0.75+0.75^2+0.75^3)

5            4(1+0.75+0.75^2+0.75^3+0.75^4)

m           4(1+0.75+0.75^2+0.75^3+0.75^4+...+0.75^(m-1))

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Now we should reorganize the function y as follows

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