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Need help with two questions. Need separate answers for each.
Q1: One of the central problems we face in using probability models is obtaining the actual distributions. The true distributions are invariably not known, and we must estimate them for our purposes. How do you go about estimating probabilities when using probabilistic models? What are the ethical implication that you see in estimating probabilities?
Q2: Have you seen or used decisions trees in your in your place of work? If so give us a brief example of a situation where decisions trees were used or could have been used. How would you rate the popularity of Decision Trees among business executives?
Select two samples of 20 values from the data in Data Set IV in Appendix D. Test the hypothesis that the mean heights of the buildings are equal.
Prove that there is a bijection from the open interval (0, 1) to the half-open interval (0, 1].
Estimate that the interest rate might increase or decrease by as much as one percentage point. Also, the price of the house might increase by as much as $10,000-it certainly won't decrease.
Analyzing the graph of the given function using first and second derivative
If bacteria grows exponentially, and it takes 12 hours for bacteria to double in number, what is the growth rate
suppose the following game. a player rolls two dice. if the outcome on both dice is the same doubles the player wins 5.
The internal telephone numbers in the phone system on a campus consist of five digits, with the first digit not equal to zero. How many different numbers can be assigned in this system?
Describe the event F that at least five eggs are broken.
The Action Sports Network surveyed 265 of its viewers to determine which sports they watched most often. The results of the survey showed:
A meteorologist claims that the average high temperature for the month of August in Philadelphia, PA. is 83 degrees Fahrenheit. If the residents of Philadelphia do not believe this to be true, what hypotheses should they test?
Find the general solution for given trigonometric equation on the given interval.
A sphere of radius 1 is covered in ink and rolled around between concentric spheres of radii 3 and 5. If this process traces a region of area 1 on the larger sphere, what is the area of the region traced on the smaller sphere?
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