Assume that you will receive $2500 at the end of 6 years and want to know the present value (PV) of that future sum. Assuming a positive interest rate (required rate of return), which of the following is a possible number for the present value of the $2500? Even without knowing the interest rate, it is possible to answer this question. OA. $2742.53 OB. $2632.45 OC. $1967.25 OD. $2572.50 O E. None of the above is a possible number.
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- Determine the present value, P, you must invest to have the future value, A, at simple interest rate r after time t. Round answer to the nearest dollar. A = $2140 r = 7% t = 1 year $2000 $2070 $2007 $2035(1) What is the value at the end of Year 3 of the following cash flow stream if the quoted interest rate is 10%, compounded semiannually? (2) What is the PV of the same stream? (3) Is the stream an annuity? (4) An important rule is that you should never show a nominal rate on a time line or use it in calculations unless what condition holds? (Hint: Think of annual compounding, when INOM = EFF% = IPER.) What would be wrong with your answers to parts (1) and (2) if you used the nominal rate of 10% rather than the periodic rate, INOM/2 = 10%/2 = 5%?4. Find the interest rate implied by the following combinations of present and future values: (Round your answer to the nearest whole value.) Present Value Years Future Value Intrest rate A. $400 11 $684 B. $183 4 $249 C. $300 7 $300
- answer if its true or false 1) Based on the following information calculate the value at time 2 of the investment made at time zero. This future value is equal to 113. discount time investment (years) rate 6% 100 1Listen The future value of $100 deposited today (assuming positive interest rates and a time difference between the present and the future): 1) will always be less than $100. 2) will always be equal to $100. 3) will always be greater than $100. depending on the exact interest rate and on the precise amount of time difference between the present and the future, can be less than $100, greater than $100, or equal to $100. 5) None of the statements above are correct. 4)Q#6 For each of the following situations involving single amounts, solve for the unknown. Assume that interest is compounded annually. (i = interest rate, and n = number of years) (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1) (Use appropriate factor(s) from the tables provided. Round your final answers to nearest whole dollar amount.) Present Value Future Value i n 1. ? $46,000 4.0% 8 2. $32,854 $59,000 ? 12 3. $13,083 $41,500 8.0% ? 4. $40,306 $115,000 ? 11 5. $11,608 ? 7.0% 13
- If $43,000 is invested now, which of the following value is closest to the equivalent future dollars 6 years from now to earn a real interest rate of 3% per year when the inflation rate is 6% per year? Select one: а. 51,344 b. 72,833 c. 66,709 d. 79,519 е. 60,996Suppose you wish to have $18500 in 5 years. use the present value formula to find out how much you should invest now at 9% interest, compounded semiannually, in order to have $18,500, 5 years from now. Then calculate the interest. The possible answers are: a. 6587.34 b. 8325.00 c. 10175.00 d. 11912.66 I understand how to do the present value formula but after that I don't understand how to calculate the interest, please help!If you deposit OMR 5000 in your account in a bank; if your bank pays 9.05% interest, how much will you get in 15 years? Find future value Select one: a. None of the option b. 18212.41 c. 18833.31 d. 18212.14 e. 18338.13
- What is the value of the continuously compounded nominal interest rate r if the present value of 104 to be recieved after one year is the same as the present value of 110 to be received after two years? Please solve by hand and show all the steps of answer in order me to understand it at best :)6. If the effective interest rate is i per period and you invest b dollars at time 0, then the value at time n is b(1 + i)”. For example, if at time 0 you invest $100 at an effective interest rate of 6% per year, then the value at time 1 is $100(1+0.06) = $106. dollars. At time 2, the value will be $100 (1 + 0.06)² = $112.36. Similarly, the present value (value at time 0) of $100 received 2 years from now would be $100(1+0.06)-²≈ $88.99. Sometimes it's convenient to define d = 1/(1 + i) so that we would have $100(1+i)n = $100d". If the interest rate per year is i compounded semiannually, then the effective annual interest rate is (¹ + 2)²³ - 1₁ 1. For example, if the interest rate is 6% per year compounded semiannually, the effective annual interest rate is 1 + .06 2 2 - 1 ≈ 6.09%. If the interest rate per year is i compounded quarterly, then the effective annual interest rate is 4 (¹ + 4) * - 1 1. (a) If the interest rate is 6% per year compounded quarterly, what is the effective…Question 2 You invested 5000 in year 2 and 5000 in year 10, what would be the future value, if the interest rate is 2.45%? 11617,27 B) 11417,27 C10417,27