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1. From a large collection of bolts which is known to contain 3% defec- tive bolts, 1,000 are chosen at random. If X is the number of the defective bolts among those chosen, what is probability that this number does not exceed 5% of 1,000? (Use the CLT.)
2. Suppose that 53% of the voters favor a certain legislative proposal. How many voters must be sampled, so that the observed relative frequency of those favoring the proposal will not differ from the assumed frequency by more than 2% with probability 0.99? (Use the CLT.)
the breaking strength of a rivet has a mean value of 10050 psi and a standard deviation of 505 psi.a what is the
snowfalls occur randomly and independently over the course of winter. the average is one snowfall every 3 days.a what
A business manager in a health-care facility has been investigating the cost of maintaining patients within its plan. A sample of 15 cases (different from those in WQ2) for the last month reported the following:
1. jim takes a simple random sample of 15 from a very large population whose variance is unknown. she intends to
Carry out test of independence to find out whether employee health insurance coverage is independent of size of company. Use α = 0.05 level of significance.
the newton-pepys problem assume the following problem only involves fair six-sided dice.a calculate the probability
find the probability of correctly answering the first 2 questions on a multiple choice test if random guesses are made
a traditional not agresti-coulls two-sided confidence interval for the proportion of people who support mr. green in an
given the following information the sampled population is normally distributed n 81 sample mean 38.7 and the
The Niko Electronics Company has just manufactured 5000 CDs, and 3% are defective. If 10 of the CDs are selected and tested, what is the probability that the entire batch will be rejected?
The table below summarizes results from an experiment in which subjects were classified as diabetic or nondiabetic and then given a treatment. After the treatment, they were again classified as diabetic or nondiabetic. Which combinations of before..
Twenty times they sold 6 cars, they never sold 7 cars, three times they sold 8 cars and one time they sold 9 cars. Find the probability that at most 4 cars were sold in a week.
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