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Q1) 80 % of illegally parked cars in large city get tickets. Sample of 100 illegally parked cars is taken
a) Determine the expected percentage of tickets issued to these 100 cars?
b) Find out the variance for percentage of tickets?
c) Find out the probability that 75% or more cars get ticketed
d) Find out the probability that the percentage of tickets issued is between 68% and 82%?
Q2) A statistics class has 282 students. Average score on midterm is a 72, and standard deviation of this population of students is 12. Suppose that grades are normally distributed. You take sample of 20 students. Determine the probability that your sample will have the average between 70 and 75?
Perform a posthoc test that is suitable if we assume that group 7 is a control group and that the other are different treatment groups and that we are only interested in finding significant treatments, not to compare them.
Investigate the cost of a home mortgage and to determine the monthly payment.
The chance both flights are full is 0.6. Are the two flights being full independent events and What was the mean ranking for the females in this class
Determine the probability that we would reject null hypothesis given that it is true?
The standard deviation of the population of adult female height scores is 3 inches. A random sample of 50 women yields a mean height of 64 inches. Calculate the standard error of the mean.
Is there a significant difference the four testing conditions?
The hypothesis is to be tested at the 5% level of significance. The critical value from the table equals:
What is the optimal strategy for producing 500 tons of newsprint pulp, 600 tons of packaging pulp, and 300 tons of print stock quality pulp at minimum cost?
The Price-to-Earnings ratio (P/E) of a publicly listed profit-making company is defined as the ratio of the stock price of the company to the earnings per share.
The scores of college-bound senior men on the math part of the SAT followed a normal distribution with mean 527 and standard deviation 116.
Which combination of factors has greatest likelihood of rejecting null hypothesis?
Assume that the number of left-handers is a binomial random variable. (Refer to the formula for mean and standard deviation for binomial prob. Distribution)
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