According to the Center for Disease Control, young adult women have an average systolic blood pressure of 114.8 with a standard deviation of 13.1. Systolic blood pressure for young adult women follows a normal distribution. Four young adult women were randomly selected, find the probability that their average systolic blood pressure is greater than 125. P(x > 125) = For this problem, we were told that the distribution is normal. If the shape of the distribution was not stated, we would not have been able to use the normal distribution table to find the probability. What does the Central Limit Theorem tell us to do to be able to normalize the distribution? What is the rule of thumb for normalizing the sampling distribution of means?

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For the question "For this problem, we were told that the distribution is normal. If the shape of the distribution was not stated, we would not have been able to use the normal distribution table to find the probability. What does the Central Limit Theorem tell us to do to be able to normalize the distribution?" the answer choices are : 1. increase the standard deviation// 2. increase the mean// 3. increase the sample size// 4. it cannot be normalized

According to the Center for Disease Control, young adult women have an average systolic
blood pressure of 114.8 with a standard deviation of 13.1. Systolic blood pressure for young
adult women follows a normal distribution. Four young adult women were randomly
selected, find the probability that their average systolic blood pressure is greater than 125.
P(x > 125) =
For this problem, we were told that the distribution is normal. If the shape of the distribution
was not stated, we would not have been able to use the normal distribution table to find the
probability. What does the Central Limit Theorem tell us to do to be able to normalize the
distribution?
What is the rule of thumb for normalizing the sampling distribution of means?
np 2 10 and nq 2 10
n> 30
np 2 30 and nq 2 30
n> 10
Transcribed Image Text:According to the Center for Disease Control, young adult women have an average systolic blood pressure of 114.8 with a standard deviation of 13.1. Systolic blood pressure for young adult women follows a normal distribution. Four young adult women were randomly selected, find the probability that their average systolic blood pressure is greater than 125. P(x > 125) = For this problem, we were told that the distribution is normal. If the shape of the distribution was not stated, we would not have been able to use the normal distribution table to find the probability. What does the Central Limit Theorem tell us to do to be able to normalize the distribution? What is the rule of thumb for normalizing the sampling distribution of means? np 2 10 and nq 2 10 n> 30 np 2 30 and nq 2 30 n> 10
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