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In the year 2006 the mean fare to fly from Charlotte, North Carolina, to Seattle, Washington, on a discount ticket was $267. A random sample of round-trip discount fares on this route last month gives:
$321 $286 $290 $330 $310 $250 $270 $280 $299 $265 $291 $275 $28
At the .01 significance level can we conclude that the mean fare has increased? What is the p-value?
Describe 5 data collection techniques in your own words. Explain why the four demographic questions you included in your survey are important and or are of interest to the study.
Mark makes it a policy not to buy bananas unless the price is 33 cents or less per pound. What proportion of the time would he buy bananas?
Determine probability that number of boats constructed next month will be between 4 and 7 (both inclusive).
Suppose it has been determined that the average number of customers waiting for service is 1.929. There are two servers. Determine:
A researcher conducts an experiment comparing two treatment conditions and obtains data with 10 scores for each treatment condition.
Assume that the mean useful life of a particular lightbulb is 2,000 hours and is normally distributed with a standard deviation of 300 hours. Determine the percentage of lightbulbs that will last 2,300 hours or longer.
Evaluate the multiple regression model between quantity sold (Y) and following explanatory variables: average price of deep-dish pizzas, monthly advertising expenditures, and disposable income per household in areas surrounding outlets.
An experiment was conducted to determine the effects of three different pesticides (P1,P2,P3) on the yield of three different varieties of citrus tree (V1,V2,V3).
A manufacturer produces and sells chilled, ready-to-eat pasta salad in round lots of 50 serving units each. These items have a very limited shelf life; therefore, if items are made but not sold, they have no value.
Given a normal distribution of data, we know from the Empirical Rule that in between 2 standard deviations from the mean
If the pilot plant fails, Rob feels the chance of the full-scale facility succeeding is only 20%. The probability that the pilot plant will succeed is estimated at 0.6. Structure this problem with a decision tree and advise Rob what to do.
The Dean of Students believes that the costs are greater this semester. What is the test value for this hypothesis?
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