Financial Analysis in Risk Management Decision Making • The time value of money must be considered when decisions involve cash flows over time - Considers the interest-earning capacity of money - A present value is converted to a future value through compounding - A future value is converted to a present value through discounting
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A: Answer is given below:
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A: Introduction This topic is Related to financial Economics (loans)
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A: Effective interest rate is nothing but actual return on asset.
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- What are some ways that someone looking for a loan might reassure a bank that is faced with imperfect information about whether the borrower will repay the loan?B. Richard's nickname is "No-Risk Rick" because he is an extremely risk-averse individual. His utility function is given by U(W) = √W. where W represents his current wealth in dollars. He currently has $100 worth of property, but there is a 50% chance that all of it will be stolen. What is Richard's expect wealth and expected utility of wealth? An insurance company offers to reimburse Richard for his loss if the money is stolen. What is the most that Richard would pay for such a policy? Explain. Please solve this with in 1 hourSam, after taking a $200 loan from the bank to finance an investment that pays $1000 50% of the time and $0 50% of the time at a 100% interest, discovers another riskier investment that pays out $5,000 but only 10% of the time, while the other 90% of the time it pays zero. Would the he want to switch to the riskier investment? Question 4 options: Yes because his return has increased No because his liability to the bank has increased No because his return has decreased None of the above
- Suppose a person has a total credit card debt of $1,500$1,500 that has a 7%7% yearly interest rate. This person also has a savings account with $2,500$2,500 that pays 2%2% interest per year. Despite the net loss, the person keeps both.Calculate how many times the person appreciates the $1$1 of savings more than $1$1 of credit card debt if the person relates similarly to both values of percent paid and received. Enter your answer in the box below and round to two decimal places if necessary.Consumers deposit their total saving, equaling the value of 1, at the bank at t = 0. The bank invests all deposit in an illiquid asset, yielding R = 1.5 inperiod 2 and has a liquidation value of 1 at period 1. Consumers have the probability of 25 percent of being impatient and consume in period 1. Theremaining patient consumers want to consume in period 2. The bank offers r(1) = 1.10 and r(2) = 1.20 as payment to consumers who withdraw inperiod 1 and period 2 respectively. Suppose that consumers believe at period 1 that 70 percent of the consumers withdraw their deposits at period 1, will this believe trigger a bankrun?Q.2 - While calculating risk, what are the 3 situations that prevail in the economy? (URGENT)
- 2. Consider an individual with a current wealth of $100,000 who faces the prospect of a 25% chance of losing $20,000 through theft of her car during the next year. If the person’s utility function is U(X) = ln(X), where X is wealth: a. calculate expected utility without insurance, b. calculate the actuarially fair premium for full insurance, c. calculate expected utility with full insurance at the actuarially fair premium d. calculate the maximum amount the individual would pay for full insurance.You are in the market for a used car. At a used carlot, you know that the Blue Book value of the car youare looking at is between $15,000 and $19,000. Ifyou believe the dealer knows as much about the caras you do, how much are you willing to pay? Why?Assume that you care only about the expected valueof the car you will buy and that the car values aresymmetrically distributed.23. Refer to Problem 22. Now you believe the dealerknows more about the car than you do. How muchare you willing to pay? Why? How can this asymmetric information problem be resolved in a competitivemarket?6. Risk-averse people will choose different asset portfolios than people who are not risk averse. Over a long period of time, we would expect thatA.every risk-averse person will earn a higher rate of return than every non-risk averse person.B.every risk-averse person will earn a lower rate of return than every non-risk averse person.C.the average risk-averse person will earn a higher rate of return than the average non-risk averse person.D.the average risk-averse person will earn a lower rate of return than the average non-risk averse person. 7.The real exchange rate equals the relative A.price of domestic and foreign currency.B.price of domestic and foreign goods.C.rate of domestic and foreign interest. D.None of the above is correct. 8.According to the theory of liquidity preference, an increase in the price level causes theA.interest rate and investment to rise.B.interest rate and investment to fall.C.interest rate to rise and investment to fall.D.interest rate to fall and…
- 5. Finding the interest rate and the number of years The future value and present value equations also help in finding the interest rate and the number of years that correspond to present and future value calculations. A. If a security currently worth $2,000 will be worth $2,809.86 three years in the future, what is the implied interest rate the investor will earn on the security—assuming that no additional deposits or withdrawals are made? 9.60% 0.47% 12.00% 7.12% B. If an investment of $30,000 is earning an interest rate of 8.00%, compounded annually, then it will take for this investment to reach a value of $37,791.36—assuming that no additional deposits or withdrawals are made during this time. C. Which of the following statements is true—assuming that no additional deposits or withdrawals are made? An investment of $25 at an annual rate of 10% will return a higher value in five years than $50 invested at an…Questions 4 & 5 Michelle owns a house in which she keeps valuables worth 100,000 which can get stolen with probability 1%. She can purchase coverage C of the amount C ∈ [0; 100,000] at premium π = 0.05 dollars for each dollar covered. Her Bernouilli utility function is u(w) = ln(w). Assume she has no other assets. 1. Set up her maximization problem. 2. How much insurance will she choose to buy? 3. How much profits does the insurance company earn on insuring Michelle? 4. Does the fact that the insurance company earn profits mean that Michelle is worse off com-pared to the situation in which she is not insured? Explain what is happening. 5. How much insurance will she buy if insurance companies charge an actuarially fair insurance rate?Identify and explainthe three factorsaffecting the riskstructure of interestrates
