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You win a game if you roll a die and get a 2 or a 5. You play this game 60 times.
a) What is the probability that you win between 5 and 10 times (inclusive)?
b) What is the probability you will win the game at least 15 times?
c) Probability you will win 40 times?
d) What is the most likely number of wins?
e) What is the probability of obtaining the number of wins in d?
You're considering paying $5 to buy a ticket in a local lottery. You were told that 10,000 tickets will be sold. There are 5 prizes. The first prize is $5,000, the second is $1,000, the third is $500, the fourth is $100 and the last prize is $10.
When comparing data from different distributions, what is the benefit of transforming data from these distributions to conform to the standard distribution?
1. kane discusses the concentricity of an engine oil seal groove. historically the standard deviation for the
Given a sequence of independent flips of such a coin, derive a simple expression for the probability that the next flip will be a head.
A sample of 65 observations is selected from one population with a population standard deviation of 0.75. The sample mean is 2.67.
In a random sample of 10 adults from a nearby county, the mean waste generated per person per day was 4.35 pounds and the standard deviation was 1.88 pounds.
Tthe mean amount of paint per 1-gallon can is 1.00 gallons. Use a significance level of 0.05. Is (are) the critical region(s) for this test in the left tail, right tail, or both tails?
1.a researcher wished to compare the average amount of time spent in extracurricular activities by high school students
Suppose that in a random sample of size n, there are x1, x2, and x3 number of genotypes s1,s2 and s3 respectively where x1+x2+x3=n. What sort of distribution is this?
A basketball player makes 80% of his free throws. If he attempts eight free throws during the next game, what is the probability that he will make more than his average?
computing the mean value for the given data.1.a set of n 20 exam scores has a mean of micro 50. the instructor
Assume the probability that a telephone in any given telephone booth is defective is 0.2. Determine the probability that if 8 phone booths are examined, the number of defective phones is exactly 3.
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