1.
The distribution of results from a cholesterol test has a mean of 180 and a standard deviation of 20. A sample size of 40 is drawn randomly.
Find the probability that the sum of the 40 values is greater than 7,400. (Round your answer to four decimal places.)
2.
A researcher measures the amount of sugar in several cans of the same soda. The mean is 39.01 with a standard deviation of 0.5.
The researcher randomly selects a sample of 100. Find the sum with a score of -2.8. (Enter an exact number as an integer, fraction, or decimal.)
The distribution of results from a cholesterol test has a mean of 180 and a standard deviation of 20
12) A researcher measures the amount of sugar in several cans of the same soda. The mean is 39.01 with a standard deviation of 0.5. The researcher randomly selects a sample of 100. Find the sum with a z-score of −2.4. (Enter an exact number as an integer, fraction, or decimal.)
The distribution of results from a cholesterol test has a mean of 180 and a standard deviation of 20. A sample size of 40 is drawn randomly. Find the sum that is 1.1 standard deviations below the mean of the sums. (Round your answer to two decimal places.)
4. A researcher measures the amount of sugar in several cans of the same soda. The mean is 39.01 with a standard deviation of 0.5. The researcher randomly selects a sample of 100. a. Find the probability that the sum of the 100 values is greater than 3,909. (Round your answer to four decimal places.) b. Find the probability that the sum of the 100 values falls between the numbers 3900 and 3910. (Round your answer to four decimal places....
need help with question 11
if 500 newborn rirphants are weighed instead of 50, it means the same sie has increased as sample size increases the variability in the sample mean decreases, also the interval size decreases Question 10 (5 points) An unknown distribution has a mean of 80 and a standard deviation of 12. A sample size of 95 is drawn randomly from the population. Find the sum that is two standard deviations above the mean of the sums....
An unknown distribution has a mean of 80 and a standard deviation of 12. A sample size of 95 is drawn randomly from the population. Find the sum that is 1.5 standard deviations below the mean of the sums.
1.Assume that x has a normal distribution with the specified mean and standard deviation. Find the indicated probability. (Round your answer to four decimal places.) μ = 101; σ = 16 P(x ≥ 120) = 2.Suppose X ~ N(5, 9). What is the z-score of x = 5? (Enter an exact number as an integer, fraction, or decimal.) z =
A normal distribution has a mean of 52 and a standard deviation of 11. What is the median? (Enter an exact number as an integer, fraction, or decimal.)
Question 3 0/1 pt: An unknown distribution has a mean of 80 and a standard deviation of 12. A sample size of 95 is drawn randomly from the population. Find the sum that is two standard deviations above the mean of the sums. 0.5 Question 4 0/1 pts Animknown distribution has alimeanofolandastandard deviation of 12
Cans of regular soda have volumes with a mean of 13.91 oz and a standard deviation of 0.11 oz. Is it unusual for a can to contain 14.23 oz of soda? Minimum "usual" valueequals nothing oz (Type an integer or a decimal.)
Question 6 2 pts An unknown distribution has a mean of 80 and a standard deviation of 13. Samples of size n-35 are drawn randomly from the population. Find the probability that the sample mean is between 82 and 92. (round to 4 decimal places) Example page 397 Wk6Hw_SmpMean 1