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1. Measure the height of a stack of 50 pennies (in centimeters).
2. Convert the height of the stack of pennies into meters
3. Calculate how many pennies would be needed to make a tower 1 billion meters tall. Give answer in both standard calculation and in scientific notation.
What is the probability that at least three students choose Supreme Chocolate?
Probability based on addition rule - Find the probability that a randomly chosen sold automobile from this sample is silver or an SUV?
Differentiate between correlation and causation. What are the practical applications? How would it be used in the workplace?
Find the minimum sample size required for estimating the overall proportion of students who passed Exam P in 2009 to within 4% with 95% confidence if it is known that this proportion is between 30% and 40%.
Explain a few of the following on whatever topic you choose: decision tree, decision stragety, probability, forecasting, linear programming as it relates to work, life or interset.
Suppose you are an event coordinator for a large performance theater. One of the hottest new Broadway musicals has started to tour, and your city is the first stop on the tour.
From past experience, an automobile insurance company knows that a given automobile will suffer a total loss with probability .02, a 50% loss with probability .08, or a 25% loss with probability .15 during a year.
Suppose that the average annual salary for a worker in the United States is $30,000 and that annual salaries for Americans are normally distributed with a standard deviation equal to $7,000. Determine the following:
Morality Study for a group of four men, the probability distribution for the number x who live through the next year is as given in the accompanying table.
At the .05 significance level, can we conclude that there is a difference in their mean times?
MATH1550H: Assignment: Questions: Let’s assume the department of Mathematics of Trent University has 11 faculty members. For i = 0; 1; 2; 3; find pi, the probability that i of them were born on Canada Day using the binomial distributions.
Find the alternative would be chosen according to expected value and utility.
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