Question
In: Statistics and Probability
Given a normal population whose mean is 575 and whose standard deviation is 26, find each...
Given a normal population whose mean is 575 and whose standard deviation is 26, find each of the following (use Excel to obtain more accuracy):
A. The probability that a random sample of 4 has a mean between 578 and 587.
Probability =
B. The probability that a random sample of 15 has a mean between 578 and 587.
Probability =
C. The probability that a random sample of 22 has a mean between 578 and 587.
Probability =
Solutions
orchestra answered 2 years agoRelated Solutions
Given a normal population whose mean is 645 and whose standard deviation is 36, find each...
Given a normal population whose mean is 645 and whose standard
deviation is 36, find each of the following:
A. The probability that a random sample of 7 has a mean between
651 and 655.
Probability =
B. The probability that a random sample of 14 has a mean between
651 and 655.
Probability =
C. The probability that a random sample of 27 has a mean between
651 and 655.
Probability =
Given a normal population whose mean is 540 and whose standard deviation is 66, find each...
Given a normal population whose mean is 540 and whose standard
deviation is 66, find each of the following:
A. The probability that a random sample of 6 has a mean between
554 and 568.
Probability =
B. The probability that a random sample of 16 has a mean between
554 and 568.
Probability =
C. The probability that a random sample of 21 has a mean between
554 and 568.
Probability =
Given a normal population whose mean is 670 and whose standard deviation is 67, find each...
Given a normal population whose mean is 670 and whose standard
deviation is 67, find each of the following:
A. The probability that a random sample of 5 has a mean between
675 and 693.
Probability =
B. The probability that a random sample of 15 has a mean between
675 and 693.
Probability =
C. The probability that a random sample of 24 has a mean between
675 and 693.
Probability =
Given a normal population whose mean is 680 and whose standard deviation is 48, find each...
Given a normal population whose mean is 680 and whose standard
deviation is 48, find each of the following (use Excel to obtain
more accuracy):
A. The probability that a random sample of 3 has a mean between
687 and 699.
Probability =
B. The probability that a random sample of 18 has a mean between
687 and 699.
Probability =
C. The probability that a random sample of 27 has a mean between
687 and 699.
Probability =
Q5. Given a normal population whose mean is 50 and whose standard deviation is 5, find...
Q5. Given a normal population whose mean is 50 and whose
standard deviation is 5, find the probabilities that the sample
mean lies between 49 and 52 for the following sample sizes. a. = 4
b. = 16 c. = 25
Given that x is a normal variable with mean 42 and standard deviation 6.2, find the...
Given that x is a normal variable with mean 42 and standard
deviation 6.2, find the following probabilities. (Round your answer
to four decimal places.)
(a) P(x<= 60)
(b) P(x>= 50)
(c) P(50 <=x<= 60)
For a normal population with a mean equal to 87 and a standard deviation equal to...
For a normal population with a mean equal to 87 and a standard
deviation equal to 15, determine the probability of observing a
sample mean of 94 or less from a sample of size 18?
For a normal population with a mean equal to 81 and a standard deviation equal to...
For a normal population with a mean equal to 81 and a standard
deviation equal to 18, determine the probability of observing a
sample mean of 87 or less from a sample of size 13.
A population has a normal distribution with a mean of 51.4 and a standard deviation of...
A population has a normal distribution with a mean of 51.4 and a
standard deviation of 8.4. Assuming n/N is less than or equal to
0.05, the probability, rounded to four decimal places, that the
sample mean of a sample size of 18 elements selected from this
population will be more than 51.15 is?
A population has a normal distribution with a mean of 51.5 and a standard deviation of...
A population has a normal distribution with a mean of 51.5 and a
standard deviation of 9.6. Assuming , the probability, rounded to
four decimal places, that the sample mean of a sample of size 23
elements selected from this populations will be more than 51.15
is:
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