(a)
To calculate: Time for a lump sum to double at 6%
Lump Sum: Lump sum is a large amount of money paid on a single occasion instead of paying small amount time to time. The amount has been paid for the value of an asset or for other purposes such as on a retirement.
(b)
To calculate: Time for a lump sum to double at 13%
Lump Sum: Lump sum is a large amount of money paid on a single occasion instead of paying small amount time to time. The amount has been paid for the value of an asset or for other purposes such as on a retirement.
(c)
To calculate: Time for a lump sum to double at 21%
Lump Sum: Lump sum is a large amount of money paid on a single occasion instead of paying small amount time to time. The amount has been paid for the value of an asset or for other purposes such as on a retirement.
(d)
To calculate: Time for a lump sum to double at 100%
Lump Sum: Lump sum is a large amount of money paid on a single occasion instead of paying small amount time to time. The amount has been paid for the value of an asset or for other purposes such as on a retirement.
Want to see the full answer?
Check out a sample textbook solutionChapter 5 Solutions
Fundamentals Of Financial Management, Concise Edition (mindtap Course List)
- 9. A 6% compounded monthly has an equivalent rate of 1.2042%, how many times does it pay every year?Group of answer choices 5 2 3 4 11. How long in years will a certain sum of money to doubles its amount when deposited at a rate of 1% compounded bi-monthly?Group of answer choices 69.37 yrs 68.37 yrs 70.37 yrs 71.37 yrsarrow_forwardP.nil Two payments of $8,000 and $2,400 are due in 1 year and 2 years, respectively. Calculate the two equal payments that would replace these payments, made in 9 months and in 4 years if money is worth 4.5% compounded quarterly.$0.00Round to the nearest centarrow_forward3 O Find the future values of these ordinary annuities. Compounding occurs once a year. Do not round intermediate calculations. Round your answers to the nearest cent. a. $400 per year for 16 years at 6%. $ 2,790.13 b. $200 per year for 8 years at 3%. $ 1,768.79 c. $900 per year for 8 years at 0%. 7,200 d. Rework parts a, b, and c assuming they are annuities due. Future value of $400 per year for 16 years at 6%: $ Future value of $200 per year for 8 years at 3%: $ Future value of $900 per year for 8 years at 0%: $ $ 2,962.29 1,852.24 7,200arrow_forward
- If an initial investment of $1,000 is invested at 8% interest per year with semi-annual compounding, how much would be in the account after five years? A. $1,081.60 B. $1,061.66 C. $1,051.00 D. $1,281.60 The difference between the present and future worth of money at some time in the future is called A. Discount B. Deduction C. Inflation D. Depletionarrow_forwardFind the periodic payment R required to accumulate a sum of S dollars over t years with interest earned at the rate of r% /year compounded m times a year. (Round your answer to the nearest cent.) S = 35,000, r = 4, t = 6, m = 2arrow_forwardFf.2arrow_forward
- Essentials Of InvestmentsFinanceISBN:9781260013924Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.Publisher:Mcgraw-hill Education,
- Foundations Of FinanceFinanceISBN:9780134897264Author:KEOWN, Arthur J., Martin, John D., PETTY, J. WilliamPublisher:Pearson,Fundamentals of Financial Management (MindTap Cou...FinanceISBN:9781337395250Author:Eugene F. Brigham, Joel F. HoustonPublisher:Cengage LearningCorporate Finance (The Mcgraw-hill/Irwin Series i...FinanceISBN:9780077861759Author:Stephen A. Ross Franco Modigliani Professor of Financial Economics Professor, Randolph W Westerfield Robert R. Dockson Deans Chair in Bus. Admin., Jeffrey Jaffe, Bradford D Jordan ProfessorPublisher:McGraw-Hill Education