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You run K-means clustering on your dataset with K = 5 and get some result. Your coworker takes the same dataset, runs K-means clustering with K = 5 on her computer as well but gets a different result. How can this be possible, and what is one way to decide whose clustering result is better?
Suppose six tennis balls will be used in a tournament game. What is the probability that exactly one will not meet ITF diameter specifications? Assume independence.
A sample of 500 respondents was selected in a large metropolitan area to determine various information concerning consumer behavior, Among the questions asked was "Do you enjoy shopping for clothing?
The diameters of ball bearings are distributed normally. The mean diameter is 74 millimeters and the variance is 16. Find the probability that the diameter of a selected bearing is less than 78 millimeters.
If a student is selected at random, Find the probability that a student passes Math given that he passed Biology.
Determine the transaction price of the arrangement for Blair Biotech (b) Assuming that regulatory approval was granted on December 20, 2014, and that Blair received the payment from Pang on January 15, 2015, prepare the journal entries for Blair.
find the z-score corresponding to a score of x23 for each of the following distributions. show the formulas used and
It is known that a certain prescription drug produces undesirable side effects in 20% of all patients who use it. Among a random sample of nine patients using the drug, find the probability of each event
Describe how hypothesis testing might be used in a presidential election. Support your response. Provide at least one academic source.
A certain type of tomato seed germinates 90% of the time. A backyard farmer planted 25 seeds. What is the probability that exactly 20 germinate?
Provide Statistical analysis plan and Protocol and eCRL - You need to prepare 20 listing from 20 different SAS data set - . Provided written informed consent
a. Plot the above series and discuss its seasonal variations. b. Construct the seasonal indices for the data.
Consider a level α = .10 test of H0 (8.1) versus the alternative τ > 0 based on K. How many bivariate observations (n) will we need to collect in order to have approximate power at least .95 against an alternative for which τ = .6?
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