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Suppose the incomes of all people in America who own hybrid vehicles are distributed with a mean of $58,000 and a standard deviation of $8300. Let x-bar be the mean income of a random sample of 50 such owners . Determine the mean and standard deviation of the sampling distribution and describe its shape. Calculate the probability that the mean of such a sample would be greater than $60,000.
Water is pumped out of a holding tank at a rate of 6- 6e-0.10t liters/minute, where t is in minutes since the pump is started. If the holding tank contains 1000 liters of water when the pump is started, how much water does it hold one hour later?
How much of each must be used to prepare 50 milliliters of solution with a drug concentration of 1 mg/mL?
The deep end of a swimming pool is vertical and has the shape of an isosceles trapezoid across the top, across the bottom, and deep. Find the force against the end.
Please find the 1) length and 2) direction (when defined) of 1) A X B and 2) B X A Please show all work, including the grids for the determinants. Thank you.
consider the following data for a clinical
A person's fortune increases at a rate to the square of they're present wealth. If the person had one million dollars a year ago and has two million today then how much will the person be worth in six months?
You have a choice of five appetizers, ten entrees, three beverages, and six desserts. How many possible complete dinners are possible?
Solve the system of equations by the substitution method. State whether equation is independent, dependent, or inconsistent.
According to Car and Driver, an Alfa Romeo going 70 mph requires 177 feet to stop. Assuming that the stopping distance is proportional to the square of the velocity, find the stopping distance required by an Alfa Romeo going at 30 mph and at 140 m..
for the following problems state the null and alternate hypothesis find the chi-square test statistic decide whether to
When solving rational equations, you must check your solutions to make sure you are not including extraneous solutions that are not actual solutions to the original equations.
Computing probability, mean and standard deviation for the given information and evaluate the mean number of sales expected.
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