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Steve made the following transfers during the year:
(1) $10,000 to Louisiana State University. The $10,000 contribution allows him to purchase football season tickets. Steve also bought the football season tickets at a cost of $5,000.
(2) $400 to the local public broadcast television station during the annual fund drive. In return for the $400 contribution, Steve received a mug and pen with the station's logo valued at $8.
(3) 1,000 shares of ABC stock to the United Way. At the date of the contribution, the stock had a fair market value of $50 per share. Steve's adjusted taxable basis in the stock was $10 per share and he held the stock long term.
Ignoring any AGI limitations, what is Steve's maximum charitable deduction?
Assume that SAT scores are approximately Normally distributed with a population standard deviation of 100.
A random sample of 100 observations is obtained from a normally distributed population with a standard deviation of 10. What is a 95% confidence interval for the mean of the population if the sample mean is 40?
A pair of dice is rolled. The sum of the faces on top is observed. What are the expectation, variance, and standard deviation of the observed sum? The Expectation and Variance Template attached to the main posting is optional and recommended.
suppose that you have 200000 to invest in stocks. if you invest 1000 in any particular stock your prot will be equal in
Calculate the probability that a blanket will contain 2 or more defects.
Fourth-graders composing music. The Orff xylophone is often used in teaching music to children because it has removable bars that allow the teacher to present different options to the students.
A taxpayer in need of advice will call the IRS repeatedly until she can get through (no busy signal). - How many possible outcomes are there in this experiment?- List some of the outcomes for this experiment.
a factory produces 1400 beams a day which are on average 2.5 defective. find the probability out of 70 beams inspected
"Doctors Praise Device That Aids Ailing Hearts" (Associated Press, November 9, 2004) is the headline of an article that describes
A particular type of electronic component for use in PCs is mass produced and subject to quality control checks since it is known that 2% of all components produced in this way are defective.
What is the probability that someone selected at random will score 81 or lower and what percentage of all trainees will score between 60 and 75?
Construct the Tukey 99% confidence intervals and indicate which pairs of means are contributing to the overall difference.
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