Wasup Corp. is thinking of borrowing $190,000 from its bank at 8% annual interest rate. The amount that will be repaid is $325,626. Assume annual compounding. In approximately how many years will Wasup Corp. need to repay the loan? Use the future value of $1 factor table shown below.Excerpt of Future Value of $1 Table Periods 7% 8% 9% 1 1.07000 1.08000 1.09000 2 1.14490 1.16640 1.18810 3 1.22504 1.25971 1.29503 4 1.31080 1.36049 1.41158 5 1.40255 1.46933 1.53862 6 1.50073 1.58687 1.67710 7 1.60578 1.71382 1.82804 Group of answer choices 7 years 4 years 6 years 5 years

Wasup Corp. is thinking of borrowing $190,000 from its bank at 8% annual interest rate. The amount that will be repaid is $325,626. Assume annual compounding. In approximately how many years will Wasup Corp. need to repay the loan? Use the future value of $1 factor table shown below.Excerpt of Future Value of $1 Table Periods 7% 8% 9% 1 1.07000 1.08000 1.09000 2 1.14490 1.16640 1.18810 3 1.22504 1.25971 1.29503 4 1.31080 1.36049 1.41158 5 1.40255 1.46933 1.53862 6 1.50073 1.58687 1.67710 7 1.60578 1.71382 1.82804 Group of answer choices 7 years 4 years 6 years 5 years

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter19: Lease And Intermediate-term Financing

Section: Chapter Questions

Problem 14P

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If you invest $15,000 today, how much will you have in (for further instructions on future value in Excel, see Appendix C): A. 20 years at 22% B. 12 years at 10% C. 5 years at 14% D. 2 years at 7%
You put $250 in the bank for S years at 12%. A. If interest is added at the end of the year, how much will you have in the bank after one year? Calculate the amount you will have in the bank at the end of year two and continue to calculate all the way to the end of the fifth year. B. Use the future value of $1 table in Appendix B and verity that your answer is correct.
Suppose that you need an amount of money which equals to $10000000. It is possible to find it from bank A at an annual interest rate of 18% under 12 equal payment. If the first payment will be 1 month later the day you used the loan. Find the CF (Cash Flow), the equal payments and prepare the amortization table.
Find the accumulated value of an investment of $15,000 for 5 years at an interest rate of 1.45% if the money is a. compounded semiannually; b. compounded quarterly; c. compounded monthly d. compounded continuously. i Click the icon to view some finance formulas. a. What is the accumulated value if the money is compounded semiannually? (Round to the nearest cent as needed.) b. What is the accumulated value if the money is compounded quarterly? (Round to the nearest cent as needed.) C. What is the accumulated value if the money is compounded monthly? S (Round to the nearest cent as needed.) d. What is the accumulated value if the money is compounded continuously? S (Round to the nearest cent as needed.)
Como Company borrowed $5300 from its bank. Como will repay $7800 in five years. What is the approximate interest rate that Como will incur on this loan, assuming annual compounding? Use the future value of $1 table.Excerpt of Future Value of $1 Table Periods 7% 8% 9% 1 1.07000 1.08000 1.09000 2 1.14490 1.16640 1.18810 3 1.22504 1.25971 1.29503 4 1.31080 1.36049 1.41158 5 1.40255 1.46933 1.53862 6 1.50073 1.58687 1.67710 Group of answer choices 32% 7% 9% 8%
What is the size of eight equal annual payments to repay a loan of $1,000? The first payment is due one year after receiving the loan? The interest rate is 10% per year. Hint (at_Page 21) The constant amount or payment (PMT) per interest period is calculated using the formula: PV(RATE(1+ RATE)NPER (1+ RATE)NPER – 1 PMT = RATE = effective interest rate per interest period NPER = number of compounding (interest) periods %3D PV = present value or principle or initial amount at the start
1. Let's assume that a loan of $100,000 with an annual interest rate of 6% over 30 years pays monthly payments of $500. a. Calculate the accumulation rate b. Calculate the payment rate . c. Answer : How will the balance of the principal be at the end of the loan in relation to the original amount of the loan? Less, equal or greater? Provide calculations.
with computation solution
A company would like to have $400,000 in 6 years. How much should be invested semiannually into an account paying 3.6% compounded semiannually? 7. Identify the type of problem. a. Present Value with compound interest b. Future Value of an Annuity c. Present Value of an Annuity d. Amortization e. Sinking Fund 8. Answer the question in the problem. a. $30,681.38 b. $29,754.02. c. $34,245.54 d. $30,160.79 c. $28,541.46
You have been assigned to estimate the interest rates that your company may have to pay when borrowing money in the near future. The following information is available.kPR = 2%MR = 0.1% for a 1 year loan increasing by 0.1% for each additional yearLR = 0.05% for a 1 year loan increasing by 0.05% for each additional yearDR = 0 for a 1 year loan, 0.2% for a 2-year loan, increasing 0.1% for each additional yearExpected Inflation Rates Year 1 = 7% Year 2 = 5% Year 3 and thereafter = 3% a. Calculate the inflation adjustment (INFL) for a 5-year loan. b. Calculate the appropriate interest rate for a 5-year loan.
QUESTION IS: The present value at j12 of a $10,000 payment today, followed by 32 monthly payments of $5000 is $136,335.69. What is the present value of 33 monthly payments of $2000, first payment made today, if these payments earn the same interest rate, j12? Answer is $52,534.28 I need all of the following: N – time in years (for compound interest calculations) OR # of payments made during theterm of the annuity (for annuity calculations)I/Y – nominal annual rate of interest per year (entered as a %; NOT a decimal)C/Y – # of interest compounding periods per yearP/Y – # of payment periods per yearPV – present value (the amount of money at the beginning of the transaction.)PMT – payment amountFV – future value (money at the end of the transaction.)
If you invest $3.000 today, how much would you have in your account in 35 years from now if the interest rates are 7.0256% per year? Assume interest is compounded semiannually. Answer with formulas in Excel will be appreciated.

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Periods	7%	8%	9%
1	1.07000	1.08000	1.09000
2	1.14490	1.16640	1.18810
3	1.22504	1.25971	1.29503
4	1.31080	1.36049	1.41158
5	1.40255	1.46933	1.53862
6	1.50073	1.58687	1.67710
7	1.60578	1.71382	1.82804