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1. You saw 3 inferential tests last week Large sample Z small sample t Think of a measurable problem you know of and tell whether you would use a Z test or a t test Tell me why ( more than just being driven by sample size ) and describe the hoped for result
2. Paired sample means tests are used when there is no historical data. Give me one example and some rationale where you would see a reason for wanting to use a paired sample means test
3. A typical recommendation from an inferential test is to either not Reject the null implying no statistical difference in the means or to reject implying there is a statistical difference in the means. Usually the person giving the recommendation will include the confidence level ( aka the Alpha ) and will usually say "with a small chance of statistical error" What is this statistical error and what do you think about this thing called error?
4. You just finished getting your data, made sure there were no fliers and the data was correct You created a mean and standard deviation and ran your Z test at the 0.05 alpha Your decision rule is 1.645 and your Z test statistic ( step 3 ) is 1.647 What do you do ( reject or not ) and how do you feel about your decision
Dirichlet series
Every convergent sequence contains either an increasing, or a decreasing subsequence.
How many relations on A are both symmetric and antisymmetric?
Daily Airlines fies from Amsterdam to London every day. The price of a ticket for this extremely popular flight route is $75. The aircraft has a passenger capacity of 150.
How much money will Dave and Jane raise for charity
This question is asking you to compare the likelihood of your getting 4 or more subscribers in a sample of 50 when the probability of a subscription has risen from 0.02 to 0.06.] Talk about the comparison of probabilities in your explanation.
Skew-symmetric matrices
Describe the different type of taxes and their rates in Spokane WA.
Suppose that in the four player game, the person who rolls the smallest number pays $5.00 to the person who rolls the largest number. Calculate each player's expected gain after one round.
Find the probability density function.
Linear programming applied to Aggregate Production Planning of Flat Screen Monitor
Discrete-time model for an economy
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