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The composite ACT scores of entering freshmen at an area University have a N(24,4) distribution. Use this information to complete the following.
a) For one randomly selected entering freshman, what is the probability that their composite ACT score was greater than 30?
b) A random sample of 100 entering freshmen is selected. What is the distribution of the mean composite ACT score, for the University?
c. What is the probability that the mean composite ACT score for the 100 randomly chosen freshmen is less than 23?
If computing a causal linear regression model of y = a + bX and the resultant r2 is very near zero, then one would be able to conclude that:
It is estimated that 2% of the athletes competing in a large tournament are users of an illegal drug to enhance performance. The test for this drug is 95% accurate. What is the probability that an athlete who tests positive is actually a user?
Given this, compute the following probabilities for demand during lead time(DDLT).
Assume that, among residents of a large Florida subdivision, the population mean age is 65 years old, the population standard deviation is 2 years, and that the age variable is distributed normally.
Assume that company A makes 80% of all electrocardiograph machines, company B make 15% of them, and the company C makes the other 5%.
Use the given contingency table to (a) find the expected frequencies of each cell in the table, (b) perform a chi-square test for independence, and (c) comment on the relationship between the two variables.
Construct a 95% confidence interval estimate of the population mean life of the light bulbs.
To test the hypothesis that 48% of PC users have never used a Mac, the analyst took a sample of 50 PC customers drawn at random and found that 22 of them had never used a Mac.
Make a graph to visualize the problem and state, without doing the calculations, whether the p-value of the test
It has been reported that 3% of all cars on the highway are traveling at speeds in excess of 70 mph. If the speeds of four random automobiles are measured via radar, what is the probability that at least one car is going over 70 mph?
The following data are from two separate samples. Does it appear that these two samples came from the same population or from two different populations?
What is the probability that the equipment will undergo maintenance if it is performing satisfactorily? what is the probability that the equipment will not undergo maintenance if it is not performing satisfactorily?
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