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Create a game of chance using a coin, dice, or a standard deck of cards. Choose how to play the game and determine at least two ways to win. Then determine the probability of winning the game. Then play the game or simulate the game several times and compare the empirical probability of winning with the theoretical probability of winning. (hint: make the game more complicated than Flip a coin, you win if you get heads. Show your work, but also thoroughly explain and describe each problem. You will be graded on your solution as well as your explanation of it.
Find the moment generating function of their sum and identify the corresponding distribution, its mean and its variance.
Truck tire life is normally distributed with a mean of 60,000 miles and a standard deviation of 4,000 miles. You bought four tires. What is the probability that the average mileage of the four tires exceeds 66,000 miles?
For all questions, clearly explain/show your answers. For the Analysis section, justify your answers with the appropriate graphs, statistics, equations, etc.
Patient's heart attack as mild, moderate or severe. The nurse's classification of the severity of the patient's heart attack is an example of what type of variable?
assume that there are nine parking spaces next to one another in a parking lot. nine cards need to be parked by an
A college believes that 28% of applicants to that school have parents who have remarried. How large a sample is needed to estimate the true proportion of students who have parents who have remarried to within 5 percentage points with 95% confidenc..
A marketing survey is taken among fast food customers to determine their preference for hot dogs or pizza. Of the 200 respondents selected,
Assume this distribution follows a normal distribution. What is the probability that next week's show will: Have between 29 and 37 million viewers?
question consider the random variable x.prove that vx ex2 - e2 x v x is the variance of
Show the histograms and calculate their means and variances and comment on your findings.
The estimated miles per gallon ratings of a class of automobiles are normally distributed with a mean of 12.8 and a standard deviation of 3.2. What is the probability that one of these automobiles selected at random would get:
How would your colleagues probably react to such a statement of yours? Is their expected (positive or negative) reaction the local cultural habit in your company or is it a wider position common for people in your country?
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