If the rate of inflation is 2.8% per year, the future price p () (in dollars) of a certain item can be modeled by the following exponential function, where t is the number of years from today. p(t) = 600(1.028) Find the current price of the item and the price 9 years from today. Round your answers to the nearest dollar as necessary. Current price: Price 9 years from today: S
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- Define the stated (quoted) or nominal rate INOM as well as the periodic rate IPER. Will the future value be larger or smaller if we compound an initial amount more often than annually—for example, every 6 months, or semiannually—holding the stated interest rate constant? Why? What is the future value of $100 after 5 years under 12% annual compounding? Semiannual compounding? Quarterly compounding? Monthly compounding? Daily compounding? What is the effective annual rate (EAR or EFF%)? What is the EFF% for a nominal rate of 12%, compounded semiannually? Compounded quarterly? Compounded monthly? Compounded daily?If the rate of inflation is 3.9% per year, the future price pt (in dollars) of a certain item can be modeled by the following exponential function, where t is the number of years from today. =p (t)= 600(1.039)t Find the current price of the item and the price 10 years from today.Round your answers to the nearest dollar as necessary.Suppose 1-year T-bills currently yield 7.00% and the future inflation rate is expected to be constant at 2.00% per year. What is the real risk-free rate of return, r*? The cross-product term should be considered , i.e., if averaging is required, use the geometric average. (Round your final answer to 2 decimal places.)
- Suppose 1 year T Bills currently yield 7.00% and the future inflation rate is expected to be constant at 4.70% per year. What is the real risk free rate of return, rf? Round your answer to the nearest tenth of decimal pointSuppose one-year T-bills currently yield 5.00% and the future inflation rate is expected to be constant 1t 3.10% per years. What is the real risk-free rate of return, K*?At a time when the inflation rate is 8% per year, $100,000 (future dollars) 15 years from now is equivalent to how many of today’s constant-value dollars? Solve manually please
- a) You invest 155 000 TL for a year. At the end the year, you have 174 375 TL net in your account. If the inflation realizes at %10 fot this year, calculate real rate of return? Can real interest rates be negative? Give a simple example?Suppose that your salary is $45,000 in year one, will increase at 4%per year through year four, and is expressed in actual dollars as follows: If the general price inflation rate (f ) is expected to average 6% per year, what is the real dollar equivalent of these actual-dollar salary amounts? Assume that the base time period is year one (b = 1).If the inflation rate is 5.95% compounded annually, how long will it take for prices to double?
- You note the following yield curve in The Wall Street Journal. According to the unbiased expectations theory, what is the 1-year forward rate for the period beginning one year from today, 2f1? (Round your answer to 2 decimal places.) Maturity Yield One day 2.00 % One year 5.50 Two years 6.50 Three years 9.00The real risk-free rate is 2.36%, inflation is expected to be 4.75% this year, and the maturity risk premium is zero. What is the equilibrium rate of return on a 1-year Treasury security? (Express your answer as a percent and round your final answer to 2 decimal places.)Suppose that you borrow $42,500 at 11.4%compounded monthly over seven years. Knowingthat the 11.4% represents the market interest rate, yourealize that the monthly payment in actual dollars willbe $736.67. If the average monthly general inflationrate is expected to be 0.6%, determine the equivalentequal monthly payment series in constant dollars.