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1. Let X1, X2, X3, and X4 be independent, U (0, 1)-distributed random variables. Compute
(a) P (X(3) + X(4) ≤ 1),
(b) P (X3 + X4 ≤ 1).
2. Let X1, X2, X3 be independent U (0, 1)-distributed random variables, and let X(1), X(2), X(3) be the corresponding order variables. Compute P (X(1) + X(3) ≤ 1).
American youngsters aged 6 to 19, 15% were seriously overweight. Calculate and interpret a confidence interval using a 99% confience level for the proportion of all american youngsters.
Two rainstorms occurred in one week in a certain area. The first storm lasted 20 hours, and the second storm lasted 40 hours, for a total 1400 mL of rain.
Create a contingency table for this data: In a "taste test" fourteen men showed a preference for Coke an the same number showed a preference for Pepsi.
an automatic welding machine is being considered for production. it will be considered for purchase if it is successful
Focusing on Data Analysis: Using the data from Chapter 1: UWEC Undergraduates (pp. 30-31), and answer questions a,b,c,d,e,f,g (UWEC Undergraduates.
the fill volume of an automated filling machine used for filling cans of carbonated beverage is normally distributed
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At the 0.05 significance level, can we conclude that the mean waiting time at the Warren Road MacBurger is less than 3 minutes?
Draw a normal probability distribution (bell curve) on a piece of paper and mark the center line (mean). (no need to send me the sketch-just tell me your answer.
in 2008 a university in the midwestern united states surveyed its full-time first-year students after they completed
consider a customer service facility that is staffed with 2 representatives. we assume that the amount of time a
q1. out of a total of 120 musicians in a club 5 can play all the three instruments- guitar violin and flute. it so
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