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A year ago, the spot exchange rate of the euro was $1.20. At that time, Talen Co. (a U.S. firm) invested $4 million to establish a project in the Netherlands. It expected that this project would generate cash flows of 3 million euros at the end of the first and second years. Talen Co. always uses the spot rate as its forecast of future exchange rates. It uses a required rate of return of 20 percent on international projects. Because conditions in the Netherlands are weaker than expected, the cash flows in the first year of the project were 2 million euros, and Talen now believes the expected cash flows for next year will be 1 million euros. A company offers to buy the project from Talen today for $1.25 million. Assume no tax effects. Today, the spot rate of the euro is $1.30. Should Talen accept the offer? Show your work.
Do a correlation and regression of hours worked in the last week on years of education. Then do this separately for women and for men. Interpret the correlation and the slope for the overall sample and then for women and for men separately. Is the..
examine the following sample data and determine whether it comes from an approximately normal distribution. in other
Develop a 90% confidence interval for the true mean weight. What sample size would be necessary to estimate the true weight with an error of +/- 0.03 grams with 90% confidence?
Give the confidence interval as reported in the article. Is the reported interval in the form of an interval or is it in the form of estimate ± margin of error? If it is not in interval form, state it in interval form.
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Identify the null hypothesis, alternative hypothesis, test statistic, P-value, conclusion about null hypothesis, and final conclusion that addresses the original claim.
there are twelve zodiac signs and each person is born under exactly one sign. suppose that each sign is equally likely
Is it necessary to assume a normal distribution on the population to estimate the value of the mean spending per day? Explain.
A standard deviation of 100, what would be the cutoff score for selecting the top 10% of applicants, assuming that the standardized test is normally distributed?
(1) How very over-conservative the log correlation algorithm is, and (2) How variable the aligns algorithm is in fitting a Gaussian to the correlation function.
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