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- 12. A score that is 6 points below the mean corresponds to a z-score of z -2.00. What is the population %3D standard deviation? spondsSuppose that XX is normally distributed with mean 120 and standard deviation 20. A. What is the probability that XX is greater than 149.2?Probability = B. What value of XX does only the top 13% exceed?XX =6. Assume that adults have IQ scores that are normally distributed with a mean of 98.4 and a standard deviation of 15.5. Find the probability that a randomly selected adult has an IQ greater than 119.5. Round to 4 decimal places.
- 3. The time to read a statistics exam is normally distributed I = 7 minutes Standard deviation = 2.5 What percentage of students take more than 5 minutes to read the exam?22.4, 32.3, 56.8, 66.5, 70.4, 88.9 Use the defining formula to compute the population standard deviation ?.7. A student plans to go sledding on the first snow day in December. The chance of snow on any given day is 13%. What is the standard deviation of the date that the first snow to occurs?
- Suppose that X is normally distributed with mean 80 and standard deviation 30. A. What is the probability that X is greater than 137? Probability = B. What value of X does only the top 10.93% exceed? X =According to AC Lens, green eye color is one of the rarest with only 2% of the world's population having that eye color. A random sample of 1000 people from around the world are selected. Let p be the proportion of the sample which has green eyes. 1. What is the mean of the sampling proportion? 2. What is the standard deviation of the sampling proportion? (Round to the nearest thousandth.) 3. Find the probability that p will be between 0.01 and 0.03. P(0.01 < p < 0.03) = 4. What is the rule of thumb for normalizing the sampling distribution of proportions?35. A particular fruit's weights are normally distributed, with a mean of 499 grams and a standard deviation of 7 grams. The heaviest 14% of fruits weigh more than how many grams? (Show all work)
- 12. Entrance examination scores are normally distributed with a mean of 75 and standard deviation of 10. What is the highest score that will place an applicant at the bottom of 20% (20th percentile) of the distribution?Suppose that X is normally distributed with a mean 90 and standard deviation of 28. A. What is the probability that X is greater than 130.6? Probability = B. What value of X does only the top 14% exceed? X =