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Suppose the cumulative distribution function of the random variable X is F(x) = 0 when x<-2 , F(x) = .25x + .5 when -2 <= x < 2 and F(x) = 1 when 2<=x (<= means greater than or equal). Determine the following a. P(X<1.8) b. P(X>-1.5) c. P(X<-2) d. P(-1<X<1)
Write a paragraph describing your interpretation when the slope is positive, zero, and negative. If you were buying a home in this particular city, which slope would be most attractive to you and why?
For testing the null hypothesis at the 4% level of significance that mu GE 100 vs the alternative that mu
in a study conducted by ucla it was found that 30 of college freshmen support increased military spending. if 12
Use a 0.05 significance level to test the claim that the heights of female supermodels vary less than the heights of women in general.
q1. in each of the following statements identify what is wrong.a. the probability that a randomly selected person has a
Assume the condition of Normality is met for the problem below. I also want to know the following elements: (Please do not use the Student t test, nor a Chi-square test) Two-tailed test ok?
The mean value of her net gain/loss will again be $2000? What if she repeats the experiment 10 times? Respond to at least two of your classmates' postings.
Human populations can be modeled using an exponential growth function. Use the Library for research or other resources to find the following:
What is the difference between common cause variation and special cause variation? What should you do to improve a process when special causes of variation are present?
Find the probability of committing a type I error.
Can you conclude that every one-bedroom apartment costs less than every two-bedroom apartment? Which is more useful to someone planning to rent an apartment, the confidence interval or the significance test?
In the order of operations Pemdas requires that exponentation takes precedence over multiplication, so we cannot multiply 4*2 without first evaluating 2^x, but we could divide both sides by 4.
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