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Calcium levels in people are normally distributed with a mean of 9.5 mg/dL and a standard deviation of .5 mg/dL. Individuals with calcium levels in the bottom 15% of the population are considered to have low calcium levels. Find the calcium level that is the borderline between low calcium levels and those not considered low. Carry your intermediate computations to at least four decimal places. Round your answer to at least one decimal place
Please reviewed the caseassignment then provide a case ANALYSIS study report IN 3 - 5 page written report of the alternatives. The report is EXPECTED TO MEET THE FOLLOWING CRITERIA
First-order regression model was fit to data. Part of printout follows?
If the sugar mill receives 720 orders this year, calculate, with 90% confidence, the total number of pallets of sugar that they will ship during the year.
Credit Union Loans USA TODAY reported that 21% of loans granted by credit unions were for home mortgages. At a = 0.05, is the distribution the same as reported in the newspaper?
Given the large difference between the two measures of central tendency, which of the two would you rely on in describing the average claim cost and why?
Charles Scrab Inc has beginning inventory of $15,000, purchases of $25,000, and ending inventory of $10,000, sales of $75,000, operating expenses of $30,000, and a tax rate of 40% for 2010. An accounting clerk input the ending inventory as $12..
Suppose that, for our sample, the mean weight is 11 pounds. How con?dent can we be that the population mean is between 10 and 12 pounds?
When only the value-added time is considered, the time it takes to build a laser printer is thought to be uniformly distributed between 8 and 15 hours.
dilbert is in charge of evaluating a new machine that manufactures shoelaces. in particular he needs to estimate the
In a study, results were presented for a sample of 63 men who were asked to report their actual weight and their ideal weight. The mean difference between actual and ideal weight was 2.48 pounds
Let x ¯ be the observed mean of a random sample of size n from a normal distribution having mean μ and variance σ2.
A single amoeba is in a pond. Each day, each amoeba present in the pond will die with probability p, will split into two live amoebas with probability q, and will stay alive but not split with probability 1 - p - q.
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