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A median of a distribution of one random variable X of the discrete or continuous type is a value of x such that P(X < x) <= 1/2 and P(X <= x) >= 1/2. If there is only one such x, it is called the median of the distribution. Find the median of each of the following distributions:
(a) p(x) = [4!/(x!(4-x)!)] * (1/4)^x*(3/4)^(4-x), x = 0,1,2,3,4, zero elsewhere.
(b) f(x) = 1/(pi(1+x^2)) , -infinity < x < +infinity
An investor wants to assess at confidence level of 98% if a medicament can improve the marks of students. He notices that for the following daily dozes: 2,2.5,3,4.5,7 mg, the improvement over the students that studied the same but took no mental b..
the average number of phone calls at a particular phone booth is 6 per hour. if someone arrives immediately ahead of
of three cards one is painted red on both sides one is painted black on both sides and one is painted red on one side
The following data on annual rates of return were collected from five stocks listed on the New York Stock Exchange ("the big board") and five stocks listed on NASDAQ.
Draw the suitable distribution, and locate critical regions for α = .05. Compute test statistics (z score) for the sample.
How much better are the workers at one plant compared to another? How much "better" is line 1 of variety A compared to line 2 of variety C?
Suppose 12% of these workers work more than 48 hours. Based on this percentage, what is the standard deviation of number of hours worked per week for those workers.
1. the epa wants to test randomly selected sample of n water specimens and test the mean daily rate of pollution
Write in interval notation the real numbers greater than or equal to 3 and less than 9. Translate the verbal expression into an algebraic expression: a cubed minuis b cubed.
At a party there are 30 students over age 21 and 20 students under age 21. You choose at random 3 of those over 21 and separately choose at random 2 of those under 21 to interview about attitudes toward alcohol.
Suppose that the insurance company developed a new payment system in an effort to increase this percentage. A sample of 200 claims processed under this system revealed.
Assuming that Richard guesses on all eight questions, find the indicated probabilities. What is the probability that he will answer all questions correctly?
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