Note: Use SPSS to solve the following questions. For every question Write the SPSS commands and then copy and paste the output page here (or in some cases the screenshot of the data view that shows the output).
Question 1:
If the probability of finding a defective product of a company’s total products is given as 1 out of hundred, with a sample size of 200 chosen, Assuming Poisson distribution, what is the probability that
At least 2 are defective
At most 3 are defective
More than 2 but less than 4 items are defective
Exactly 3 are defective.
Question 2: The probability of producing a perfect drill is .95. If 5 drills are chosen at random, Assuming Binomial distribution, what's the probability that:
exactly 3 are perfect?
exactly 4 are perfect?
3 or more are perfect?
between 2 and 4 are perfect?
Question 3: Suppose the time it takes a nine-year old to eat a donut is between 0.5 and 4 minutes, inclusive. Let X = the time, in minutes, it takes a nine-year old child to eat a donut. Then X~ U (0.5, 4).
The probability that a randomly selected nine-year old child eats a donut in at least two minutes is _______.
The probability that a randomly selected nine-year old child eats a donut in maximum three minutes is _______.
The probability that a randomly selected nine-year old child eats a donut in between 1 and 3 minutes is _______.
Question 4: (In this problem first find the probability by using SPSS and then calculate the number of trees manually by using the probabilities.)
A certain variety of pine tree has a mean trunk diameter of μ=150 cm, and a standard deviation of σ=30 cm which is normally distributed. A certain section of a forest has 500 of these trees. Find Approximately
how many of these trees have a diameter smaller than 120
how many of these trees have a diameter greater than 160
how many of these trees have a diameter between 130 and 160.
how many of these trees have a diameter between 120 and 140.
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