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Question: EXPECTED PROFIT Max built a spec house at a cost of $450,000. He estimates that he can sell the house for $580,000, $570,000, or $560,000, with probabilities .24, .40, and .36, respectively. What is Max's expected profit?
1. Gerald Tee has a $50,000 property loss. His insurance policy's coverage limit is $35,000, and has a $500 deductible applied to the policy. How much will Gerald collect? 2. If there were a $22,000 loss and a $700 straight deductible, the insurer ..
veronica borrowed 4,020 from the city credit union if she borrowed 10.9 % for 48 months but paid the loan out in 24 months with out any penalties what was her cost of credit compared to paying the loan out in 48 months?
Last week was a basic introduction to Matlab. This week you will learn how to use three built-in functions (laplace, ilaplace and dsolve).
the doubling period of a baterial population is 10 minutes. At time t=110 minutes, the baterial population was 90000.
Create a matlab code to find principal stresses, principal planes, maximum and minimum shear stresses and their planes (for any specified state of stress).
what is the probability that each challenge will be won by a different camper? what is the Probability that Hank, one of the Seniors, will win at least one challenge?
A town with a population of 4000 people has an annual growth rate of 3.2%. What will its population be after 14 years?
Determine whether the following arguments are best interpreted as being inductive or deductive.- The plaque on the leaning tower of Pisa says that Galileo performed experiments there with falling objects.
You work for a mid-sized manufacturer. Develop a guide (1 to 2 pages) that can be used by employees for document production. The guide must help the employees select the appropriate software to use when producing different document types.
In 200 to 250 words, conduct a basic SWOT analysis of an organization or department to which you belong. How do you see these factors affecting the direction of HR? (I am in the Air Force so you can use this as the organization)
Use a diagram to list the sample space showing possible arrangements of heads and tails when four coins are tossed . Then use the sample space to find the probability that:
Let f be a function f . Z → Z x Z such that f(n) = (2n, n + 3). Verify whether this function is 1-1 and whether it is onto and let f be a function f . R3 → R such that f(x, y, z) = xyz. Verify whether this function is 1-1 and whether it is onto.
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