A Concise Intro To Logic
12th Edition
ISBN: 9781305147775
Author: Hurley
Publisher: Cengage
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M is any large number
Convert the following IEEE single precision floating point numberto base 10:
010001010000 0101 0010 0110 0000 0000
Bad simulations Explain why each of the followingsimulations fails to model the real situation properly:a) Use a random integer from 0 through 9 to representthe number of heads when 9 coins are tossed.
b) A basketball player takes a foul shot. Look at a ran-dom digit, using an odd digit to represent a good shot
and an even digit to represent a miss.c) Use random numbers from 1 through 13 to represent thedenominations of the cards in a five-card poker hand.
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Use the RAND function and the Copy command to generate 100 random numbers. a. What fraction of the random numbers are smaller than 0.5? b. What fraction of the time is a random number less than 0.5 followed by a random number greater than 0.5? c. What fraction of the random numbers are larger than 0.8? d. Freeze these random numbers. However, instead of pasting them over the original random numbers, paste them onto a new range. Then press the F9 recalculate key. The original random numbers should change, but the pasted copy should remain the same.
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TRUE OR FALSE
In Simplex Method, the pivot element should be changed to 1 in the formulation of the next table.
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Which of the following statements is correct regarding the EMH form?
Select one:
None of the answers are correct
If the market is weak-form efficient, then it is also semistrong and strong-form efficient.
If the market is semistrong form efficient, then it is also strong form efficient
If a market is strong-form efficient, it is also semistrong and weak form efficient
If the market is strong-form efficient, it is also semistrong but not weak-form efficient
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An urn contains 10 red balls and 30 blue balls.a Suppose you draw 4 balls from the urn. Let Xi bethe number of red balls drawn on the ith ball (Xi 0 or1). After each ball is drawn, it is put back into the urn.
Are the random variables X1, X2, X3, and X4 indepen-dent random variables?
b Repeat part (a) for the case in which the balls are notput back in the urn after being drawn.
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Show that if ˆ is an unbiased estimator of θ andvar()ˆ Z 0, then ˆ 2 is not an unbiased estimator of θ 2.
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