Heights of 13 year old males in the USA are normally distributed with a mean of 60 inches and a standard deviation of 2 inches.
Find the probability that a randomly selected 13 year old male in the USA has a height more than 58 inches.
(Write your answer as a decimal number, rounded to the nearest hundredth)
Heights of 13 year old males in the USA are normally distributed with a mean of 60 inches and a standard deviation of 2 inches.
Find the probability that a randomly selected 13 year old male in the USA has a height between 57 and 61 inches.
(Write your answer as a decimal number, rounded to the nearest hundredth)
Heights of 13 year old males in the USA are normally distributed with a mean of 60 inches and a standard deviation of 2 inches.
Find the height for the 90th percentile of 13 year old males in the USA.
Round your answer to the nearest tenth of an inch(one decimal place.)
Heights of 13 year old males in the USA are normally distributed with a mean of 60 inches and a standard deviation of 2 inches.
Find the height of the shortest 15% of 13 year old males in the USA.
Round your answer to the nearest tenth of an inch(one decimal place.)
mean = 60, sd = 2

Hence, 0.84 is the answer of this.
Hence,
0.62 is the answer of this.
c) For 90th percentile z = 1.28

Hence, 62.6 is the answer of this.
d) For shortest 15% z = -1.04

Hence, 57.9 is the answer of this.
Please comment if any doubt. Thank you.
Heights of 13 year old males in the USA are normally distributed with a mean of...
Suppose the heights of 18-year-old men are approximately normally distributed, with mean 69 inches and standard deviation 1 inch. If a random sample of thirty 18-year-old men is selected, what is the probability that the mean height x is between 68 and 70 inches? (Round your answer to four decimal places.)
The heights of children are normally distributed. For three year old girls, the mean height is 38.7 inches and the standard deviation is 3.2 inches. Find P(x < 37). Enter your answer as an area under the curve with 4 decimal places. P(x < 37) =
Assume that women's heights are normally distributed with a mean of 63.6 inches and a standard deviation of 2.5 inches. If 90 women are randomly selected, find the probability that they have a mean height between 62.9 inches and 64.0 inches. Write your answer as a decimal rounded to 4 places.
2.971 points The heights of men in the USA are normally distributed with a mean of 68 inches and a standard deviation of 6 inches. What is the probability that a randomly selected man is shorter than 72 inches? Choose the closest answer 0.2514 0.7486 0.0091 0.6915
Suppose the heights of 18-year-old men are approximately normally distributed, with mean 66 inches and standard deviation 1 inches. (a) What is the probability that an 18-year-old man selected at random is between 65 and 67 inches tall? (Round your answer to four decimal places.) (b) If a random sample of twenty 18-year-old men is selected, what is the probability that the mean height x is between 65 and 67 inches? (Round your answer to four decimal places.)
Suppose the heights of 18-year-old men are approximately normally distributed, with mean 68 inches and standard deviation 5 inches. (a) What is the probability that an 18-year-old man selected at random is between 67 and 69 inches tall? (Round your answer to four decimal places.) (b) If a random sample of thirteen 18-year-old men is selected, what is the probability that the mean height x is between 67 and 69 inches? (Round your answer to four decimal places.)
Suppose the heights of 18-year-old men are approximately normally distributed, with mean 73 inches and standard deviation 6 inches. in USE SALT (a) What is the probability that an 18-year-old man selected at random is between 72 and 74 inches tall? (Round your answer to four decimal places.) 0.9928 X (b) If a random sample of twenty-nine 18-year-old men is selected, what is the probability that the mean height is between 72 and 74 inches? (Round your answer to four...
The heights of 20- to 29-year-old males in the United States are
approximately normal, with mean 70.4 in. and standard deviation 3.0
in.
Round your answers to 2 decimal places.
a. If you select a U.S. male between ages 20
and 29 at random, what is the approximate probability that he is
less than 69 in. tall?
The probability is about_______ %.
b. There are roughly 19 million 20- to
29-year-old males in the United States. About how many are...
Suppose the heights of males on campus are normally distributed with a mean of 69 inches and standard deviation of 2.5 inches. You plan to choose a random sample of 14 males from the studer directory a. What is the probability the mean height for your sample will be greater than 70.5 inches? b. The sample size you used was fairly small. Does this affect the validity of the probability you calculated in (a)? Explain fully!
The heights of 18 year-old men are approximately normally distributed, with mean 65 inches and standard deviation 2 inches. (a) What is the probability that an 18 year-old man selected at random is between 64 and 66 inches tall? (Use 3 decimal places.) (b) If a random sample of twelve 18-year-old men is selected, what is the probability that the mean height x is between 64 and 66 inches? (Use 3 decimal places.)