Consider two possible wagers labelled 1 and 2, and two possible outcomes, also labelled 1 and 2. Three values of the return function are given byr₁ (1) = −3, r₁ (2) = 5, r₂ (1) = 4.Assume there are no arbitrage opportunities.Only one of the following statements about ₂ (2) is true. Which one is it?Select one:O a. r₂ (2) is a positive integerO b.O c.O d.O e.O f.O g.r₂ (2) cannot be determined by the information given1₂ (2) is a negative non-integer fractionr₂ (2) = 0none of the other statements are truer₂ (2) is a negative integer1₂ (2) is a positive non-integer fraction

The given return functions are:Since there are no arbitrage opportunities, the expected return of…

Answered: Consider two possible wagers labelled 1…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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If the animal is in the woods on one observation, then it is three times as likely to be in the woods as the meadows on the next observation. If the animal is in the meadows on one observation, then it is as likely to be in the meadows as the woods on the next observation. Assume that state 1 is being in the meadows and that state 2 is being in the woods. P = 0.5 0.5 0.25 0.75 (2) If the animal is twice as likely to be in the meadows as in the woods, find the state vector X that represents this information? X = [ , ]? Using the state vector determined in the preceding part as the initial state vector, find the probability that the animal is in the meadow on the third observation after the initial one
1.) With summer winding down, Mr. and Mrs. Mallery decided to take their family to the beach one last time. They loaded their kids, Olivia and Liam, into the car and headed off early in the morning. At 7:05 Olivia asked, "Are we there yet?" "We're one-third of the way there," replied Mr. Mallery. %3D At 7:25 Liam asked, "Are we there yet?" "We're 75% of the way there," said Mrs. Mallery. "Now, can you two figure out what time we %3D should get to the beach?" Assuming the Mallerys maintain a constant speed during their trip, at what time they will arrive at the beach?
The proportion of the population in favor of a particular law was about 66%. It is believed that the current proportion of the population in favor of the law has decreased. To assess this, you collect a sample of n=340 people and 197 indicate being in favor of the law. We wish to test the claim that the proportion of the population in favor of the law has decreased. Symbolically, the claim would be expressed as the alternative hypothesis: Ha:p
Which type of trader is said to pay for risk mitigation? O Speculator O hedger O arbitrageur B 222222 e a Con C stand from the one that we w
Consider the following scenario: • Let P(C) = 0.3• Let P(D) = 0.8• Let P(C|D) = 0.3 A. P(C AND D) = [ Select ] ["0.30", "0.24", "0.26", "0.11"] B. Are C and D Mutually Exclusive? [ Select ] ["No, they are not Mutually Exclusive.", "Yes, they are Mutually Exclusive."] C. Are C and D independent events?[ Select ]["No, they are Dependent.", "Yes, they are Independent."] D. P(C OR D) = [ Select ] ["0.92", "0.86", "0.60", "1.1"] E. P(D|C) = [ Select ]["0.30", "0.95", "0.24", "0.80"]
f. Now suppose that Lynn contributes nothing to her retirement fund for eight years and then begins contributing $3,000 annually until age 60. How much of her salary would she have contributed to this retirement plan and how much money could she expect to have accumulated at age 60? f?
The player pays a fee of $5 to play. The player then rolls a 12-sided die three times. If the player rolls a 7 on any of the three rolls, they win a prize. The prize is determined by the number of 7s rolled. If the player rolls one 7, they win $5. If the player rolls two 7s, they win a $10. If the player rolls three 7s, they win $20. Compare the theoretical results of the game to the experimental results, including a discussion of whether the results were typical or rare. Theoretical results: Roll (including all 3 rolls) Result Money earned 1 7,7,7 $15 2 2,4,5 $5 3 5,7,9 $5 4 1,9,3 $0 5 2,12,7 $5 6 3,12,3 $0 7 7,4,8 $5 8 6,7,7 $10 9 5,12,4 $0 10 7,5,7 $10 Experimental results: Roll (including all 3 rolls) Result Money earned 1 1,3,7 $5 2 3,6,4 $0 3 7,6,9 $5 4 8,7,7 $10 5 11,4,1 $0 6 6,5,7 $7 7 4,6,3 $0 8 7,1,9 $7 9…
If n(A U B) = 99 and n(A) = n(B) = 61, find n(A N B).

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