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A mandatory competency test for high school sophomores has a normal distribution with a mean of 400 and a standard deviation of 100.
a. The top 3% of students receive $500. What is the minimum score you would need to receive this reward?
b. The bottom 1.5% of students must go to summer school. What is the minimum score you would need to stay out of this group?
Get a test statistic and p -value. Interpret results at α = .01.
Test at .01 level of significance if mean number of number of calories for Brand A 16 oz. yogurt cups is greater than mean calories for Brand B 16 oz. yogurt cups.
Place the following set of numbers in ascending order. Determine the maximum and minimum values of the following set of numbers. 36/7,-1,-2/3,-5,26/9
What is the sample space for this process and evaluate the variance of the intelligence scores
11 women and 9 men are the contestant in a competition. If 3 winners are ramdomly selected. what is the probability that they are all men?
A business owner decides to use a binomial distribution to solve one of his problems. He knows there is a 60 percent probability that he will sell one of his Red Oak floors to any customer who comes into his shop and views the wood.
The average salary of managers in the advertising industry is $180,000 per year. Suppose we would like to take a sample of managers at a new company ABC
Given that Z is standard normal randam variable. Compute the value of Z if area between –Z and Z is 0.754:
My son plays for the Hooks and his average is .333. Therefore I am going to assume the probability of him getting a hit is .333 for each time he bats. In a recent game he batted three times.
Write down the objective coefficient ranges for three components? Interpret these ranges for company management.
Create an equation for which the appropriate test of the statistical hypothesis would require the use of a z-score. (For the population mean for the variable of interest, you may invent a hypothetical population mean for the sake of this equation...
In a random sample of 400 employees of a local company, 180 were female. At 95% confidence using the critical value approach, determine if the proportion of females in the company is significantly less than 50%.
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