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If X is uncountable and Y is a countable subset of X , show that X \Y has the same cardinality as X , assuming that N has smaller cardinality than X \Y (which cannot be proved in general without the axiom of choice, to be treated in §1.5). Hint: Let B be a countably infinite subset of X \Y . Then B and B ∪ Y have the same cardinality.
one measure of the risk or volatility of an individual stock is the standard deviation of thetotal return capital
mcdonalds waiting times. you want to estimate sd for the population of waiting times at mcdonalds drive up windows. you
Suppose you are assisting the county assessor (whose job is to assess the value of properties for property tax purposes) in determining a model where the price of a single-family residential property in a given neighborhood can be predicted based on ..
If the null hypothesis is true, state the statistical distribution of the test statistic. Use α=0.05 and perform all 5 steps of hypotheses testing for complete credit.
99.7% of the final game scores fall within what range, what percent of all final game scores did the pistons have more than 106 points?
The statistic has a normal distribution with a standard deviation of 10 gallons. Find the probability that the family's monthly purchases will be between 86and 96 gallons.
suppose that we want to estimate the proportion of recipes in the better homes and gardens new cook book that do not
Biting an unpopped kernel of popcorn hurts! As an experiment, a self-confessed connoisseur of cheap popcorn carefully counted 773 kernels and put them in a popper.
Composite sampling is a way to reduce laboratory testing costs. A public health department is testing for possible fecal contamination in public swimming pools
1. the time it takes to train a newly hired telephone sales representative is normally distributed with a mean of 136
What percentage of personal checking account customers carry average daily balances in excess of $800? What percentage of the banks customers carries average daily balances below of $200?
(a) Construct a stem-and-leaf display and interpret. (b) Construct a frequency histogram and interpret. (c) Construct a pie chart and interpret.
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