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Answer the questions correctly.,,, 1) fixed coupon bond , 20 years left until maturity , coupon rate 6% , yield of bond 6.2% , paid

Answer the questions correctly.,,,

1) fixed coupon bond , 20 years left until maturity , coupon rate 6% , yield of bond 6.2% , paid semi annual

What is bond's price

2) fixed coupon bond, 12 years left until maturity , coupon rate 7% , price of bond is $1060.00 , paid semi annually

What is annual yeld to maturity % ?

3) fixed coupond bond , 10 years left until maturity , trading at a yield of 6% , price of bond is $1223.16 , paid semi annually.

What is coupon rate % ?

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A family is considering a move from a midwestern city to a city in California. The distribution of housing costs where the family currently lives is normal, with mean $105,000 and standard deviation $18,200. The distribution of housing costs in the California city is normal with mean $235,000 and standard deviation $30,400. The family's current house is valued at $110,000. a. What percentage of houses in the family's current city cost less than theirs? (Round your answer to one decimal place, if necessary.) 0/0 b. If the family buys a $200,000 house in the new city, what percentage of houses there will cost less than theirs? (Round your answer to one decimal place, if necessary.) "/0 c. What price house will the family need to buy to be in the same percentile (of housing costs) in the new city as they are in the current city? (Round your answer to the nearest whole dollar, if necessary.) $ Suppose the number of points scored by the Indiana University basketball team in one minute follows a Poisson distribution with A = 1.5. In a 10-minute span of time, what is the probability that Indiana University scores exactly 14 points; at most 14 points? [Use the fact that if the rate per minute is A, then the rate in t minutes is At.) Round your answers to three decimal places, if necessary. P(scores exactly 14 points): P{scores at most 14 points): Suppose that each consumer consumes goods X and Y with preferences represented by the utility function U(X, Y) = VX + 2 VY. Each consumer has income $150. The supply curve for good X is horizontal (perfectly elastic) at a price of $1, while the supply curve of good Y is horizontal at a price of $2. a. With no tax, what are the competitive equilibrium prices of goods X and Y? How much of each good does each consumer purchase? b. The government has put a specific tax of $1 on purchases of good X. What are the competitive equilibrium prices of goods X and Y with the tax? How much of each good does each consumer now purchase? c. Suppose the government decides to give each consumer an income subsidy (increasing his income above $150) so that he is exactly as well off after the tax as before the tax. Will the government's tax revenue exceed the amount of the subsidy

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