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Q1) Sample of size 26 was taken from normal population with standard deviation 1.697. Approximate the probability that standard deviation of sample is greater than 1.23.
Q2) McDonald's manager knows that cars arrive at drive-through at rate of 2 cars per minute between hours of 12 noon and 1:00 p.m. Determine probability that fewer than 6 cars arrive between 12 noon and 12:05 p.m.?
Q3) There are 30 identical items in delivery box. For box to pass inspection, at least 20 of those items must be in good condition. If inexperienced quality inspector finds out randomly whether or not item is in good condition, determine the probability that box will pass inspection?
Strongly support, support, no opinion, do not support, strongly do not support. The number of people in each category was recorded.
Determining probability values using the Binomial distribution.Use the Binomial distribution to determine the probability that four or more of the contracts are in breach of the tendering guidelines.
Fifty raffle tickets are numbered 1 throughout 50, and one of them is drawn at random. What is the probability that the number is a multiple of 5 or 8? Consider the following "solution": Since 10 tickets bear numbers that are multiples of 5 and 6 ..
Her results (in hours until turning a particular shade of brown) are in the table below. At ∞= .01, did she see a difference between the two treatments?
What is the probability that the first card dealt is an ace of spade?
Assume 1.5% of antennas on new Nokia cell phones are imperfect. For random sample of 200 antennas, determine the probability that: None of the antennas is defective.
Do you think this detection bias would strengthen or attenuate the association between vegetarian diet and learning disabilities? Defend your choice briefly.
Find a 90% confidence interval for the population mean weight of all such turtles.
What type of error has possibly been committed? Explain the error in ordinary language.
Based on chi-square table, what is the most correct statement which can be made about the p-value for the test?
State the correct decision and give justification for your decision.
Is there evidence to suggest a difference in the mean waiting times at the four body shops?
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