A normally distributed population has a mean of 74 and a
standard deviation of 14. Determine...
A normally distributed population has a mean of 74 and a
standard deviation of 14. Determine the probability that a random
sample of size 24 has an average between 71 and 80.
A normally distributed population has a mean of 71 and a
standard deviation of 15. Determine the probability that a random
sample of size 37 has an average between 74 and 78.
Round to four decimal places.
74. IQ is normally distributed with a mean of 100 and a standard
deviation of 15. Suppose one individual is randomly chosen. Let X =
IQ of an individual. X ~ _____(_____,_____) Find the probability
that the person has an IQ greater than 120. Include a sketch of the
graph, and write a probability statement. MENSA is an organization
whose members have the top 2% of all IQs. Find the minimum IQ
needed to qualify for the MENSA organization. Sketch...
a. A population is normally distributed with a mean of 16.4 and
a standard deviation of 1.4. A sample of size 36 is taken from the
population.
What is the the standard deviation of the sampling
distribution?
Round to the nearest thousandth.
b. A population is normally distributed with a mean of 15.7 and
a standard deviation of 1.4. A sample of size 24 is taken from the
population.
What is the the standard deviation of the sampling
distribution?
Round...
a. A normally distributed population has a mean of 98.36 and a
standard deviation of 0.38. Determine the sample mean at the 80th
percentile mark for samples of size 68.
Round to the nearest hundredth
b.
A normally distributed population has a mean of 98.15 and a
standard deviation of 0.5. Determine the sample mean at the 20th
percentile mark for samples of size 65.
Round to the nearest hundredth
c. A normally distributed population has a mean of 121...
a. A normally distributed population has a mean of 72 and a
standard deviation of 22. Sample averages from samples of size 17
are collected. What would be the upper end of the centered interval
that contains 95% of all possible sample averages?
Round to the nearest hundredth
b.
A normally distributed population has a mean of 54 and a
standard deviation of 13. Sample averages from samples of size 24
are collected. What would be the lower end of...
A normally distributed population has a mean of 425 and a
standard deviation of 48
a. Determine the probability that a random sample of size
16
selected from this population will have a sample mean less
than
400
b. Determine the probability that a random sample of size
9
selected from the population will have a sample mean greater
than or equal to
469
QUESTION 13
A normally distributed population has a mean of 98.47 and a
standard deviation of 0.45. Determine the sample avergage that is
the third quartile for samples of size 195.
Round to the nearest hundredth
QUESTION 14
A normally distributed population has a mean of 112 and a standard
deviation of 24. Determine the value of the sample average at the
25th percentile for samples of siz 140.
Round to the nearest tenth
QUESTION 15
A normally distributed population...
1. A normally distributed population has a mean of 69 and a
standard deviation of 13. Sample averages from samples of size 24
are collected. What would be the lower end of the centered interval
that contains 95% of all possible sample averages?
Round to the nearest hundredth
2. Suppose a sample of 104 healthy children is taken from a
population with a standard deviation of 0.4 degrees Fahrenheit.
What would be sigma x-bar?
Round to the nearest thousandth
A normally distributed population has a mean of 65 and a
standard deviation of 24. Sample averages from samples of size 19
are collected. What would be the lower end of the centered interval
that contains 90% of all possible sample averages?
I know how to do a most of this, but I am confused on how I find
the Z variable. Thanks!
1. A population is normally distributed with a mean of 18 and a
standard deviation of 2.5.
What is the probability of randomly selecting one item from the
population having:
a) A value greater than 18.
b) A value between 14 and 21.