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The β-actin gene is proposed to be used in the normalization as a housekeeping gene. This gene is assumed to be expressed at approximately constant levels throughout the body. A number of 5 tissues have been randomly chosen to investigate the expression level of this gene. The expression level was measured five times in each tissue. The measurements of the gene expression levels provided the following data:
Can the β-actin gene be used as housekeeping gene for normalization purposes?
What is the expected number of wins for the month of November?
The weight (in pounds) for a population of school-aged children is normally distributed with a mean equal to 135 ± 20 pounds (1-! ± a).
Fit an appropriate regression model to predict the probability of development of retinopathy based on years of diabetes. Is the model significant at α =0.05.
Out of 1000 randomly selected people at the DMV, about how many would be expected to have to wait i) between 26.4 and 32.8 minutes? ii) longer than 39.2 minutes.
Explain depreciation expense, amortization expense, accumulated depreciation, and accumulated amortization?
A study wants to examine the relationship between student anxiety for an exam and the number of hours studied. The data is as follows:
What's the mean of this difference?- What's the standard deviation of this difference?- What's the probability that the man is taller than the woman (that the difference in heights is greater than 0)?
explain when you would use the hypergeometric probability distribution rather than the binomial probability
The project should be 3 pages. Following are the details of project-Review Case 5.3 "Boise Cascade Corporation" (Groebner p.222). Make the necessary computations and write a short report discussing your answers and findings.
Find the minimum sample size needed using a prior study that found that 36% of the respondents said they support abolishing the penny.
1. In all the following questions {Zt} is a purely random process with mean E[Zt ] = 0, variance Var(Zt) = σ 2 , and successive values of Zt are independent so that Cov(Zt , Zt+k) = 0, k 6= 0.
Sixteen batteries are tested to see if they last as long as the manufacturer claims. Four batteries fail the test. Two batteries are selected at random without replacement. Find the probability that at least one battery fails the test.
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