z score for x = 0.8531:
z = (0.8531 - 0.8596)/(0.0522/
)
= -2.67
Cumulative area = P(z < -2.67) = 0.0038
given x= 0.8531 population mean= 0.8596 standard deviation = 0.0522 n= 460 find the z score...
The mean for the population is 206 with a standard deviation of 20. Given a z score of -0.20, determine the raw score?
Given that a random variable, x, is normally distributed with mean 10 and standard deviation 3, find: The z score with area 0.3 to the right of z. The associated x value with the z score of part a).
A given distribution has a population mean, μ, of 121 and a population standard deviation, σ, of 12. What z-score would be associated with the value x = 146?
= X- 4) A normal distribution has mean u = 65 and a population standard deviation o= 20. Find and interpret the z - Score for x = 64. u a) The z - score for x = 64 is 64-65 b) Interpret these results. (Explain): 5) A sample size 28 will be drawn from a population with mean 120 and standard deviation 21. a) Is it appropriate to use the normal distribution to find probabilities for x? yes or...
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Find the indicated score. The graph depicts the standard normal distribution with mean and standard deviation 1 Click to view page 1o the table Click to view page of the The indicated z score is Round to two decimal places as needed Find the area of the shaded region. The graph to the right depicts I scores of adults and those scores we normally distributed with a mean of 100 and a standard deviation of 15 Click to view.age 1...
A normal distribution has mean = 12 and standard deviation = 3. a. The z-score corresponding to x = 18. b. Find the raw score corresponding to z = -1.5.
1. The typical IQ test is designed with a mean of 100 and standard deviation of 15. Find Z score corresponding to IQ score of 128 (4 points) Z=
1. The typical IQ test is designed with a mean of 100 and standard deviation of 15. Find Z score corresponding to IQ score of 128 (4 points) Z=
A population of scores has a standard deviation of 5. In this population a raw score of 45 corresponds to a z score of 1.5. What is the population mean?