A certain sum of money P draws interest compounded continuously. If at a certain time there are Po dollars in the account, determine the time when the financial attains the value of 2Po dollars if the annual interest rate at 2%. Select the correct response: none of the choices 0.577 hr 0.632 hr 0.923 hr 1.041 hr

A certain sum of money P draws interest compounded continuously. If at a certain time there are Po dollars in the account, determine the time when the financial attains the value of 2Po dollars if the annual interest rate at 2%. Select the correct response: none of the choices 0.577 hr 0.632 hr 0.923 hr 1.041 hr

Financial Management: Theory & Practice

16th Edition

ISBN:9781337909730

Author:Brigham

Publisher:Brigham

Chapter4: Time Value Of Money

Section: Chapter Questions

Problem 12MC: (1) What is the value at the end of Year 3 of the following cash flow stream if the quoted interest...

See similar textbooks

Similar questions

You put $600 in the bank for 3 years at 15%. 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 third year. B. Use the future value of $1 table In Appendix B and verify that your answer is correct.
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.
A certain some of money P draws interest compounded continuously. If a certain time there are Po dollars in the account, determine the time when the financial attains the value of 2Po dollars if the annual interest rate at 2%
For the following exercise, use the compound interest formula, A(t) = P 1 + r n nt , where money is measured in dollars.After a certain number of years, the value of an investment account is represented by the expression 10,950 1 + 0.03 2 24 . How many years had the account been accumulating interest? yr
A customer is offered an investment where interest is calculated according to the force of interest,t {0.02t 0 ≤ t ≤ 3, 0.045 t > 3If the customer invest GH¢1000 now, what rate of interest, compounded quarterly is earned over the first 4 year period.
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) Present Value Future Value i n1. ? $ 40,000 10% 52. $ 36,289 65,000 ? 103. 15,884 40,000 8 ?4. 46,651 100,000 ? 85. 15,376 ? 7 20
A savings account’s value today is $150 and it earns interest at 1% per month. How much will be in the account one year from today? Which of the following is correct to solve for the unknown value? (a) P = 150(1 + 0.01) 12 (b) 150 = F(F/P, 12%, 1) (c) F = 150(1.12) −12 (d) F = 150(F/P, 1%, 12
When interest is compounded continuously, the amount of money increases at a rate proportional to the amount S present at time t, that is, dS/dt = rS, where r is the annual rate of interest. (a) Find the amount of money accrued at the end of 3 years when $6000 is deposited in a savings account drawing 5 3 4 % annual interest compounded continuously. (Round your answer to the nearest cent.) b) in how many years will the initial sum deposited have doubled?(round to the nearest year) c) use a calculator to compare the amount obtained in part (a) with the amount s=(1 + 1/4(0.0575))^3(4) that is accrued when interest is compounded quarterly. (round your answer to the nearest cent.)
I have a question about which compound interest formula is correct. If interest is compounded on a principal amount daily which formula do I use? I've have two different formulas. If compound interest rate is say at 10% and the principal amount is $100 why is the amount with one formula P(1+r/n)nt almost the same as the other if it were to be daily for 1 year as apposed to 1 time in one year. So you would have 2 problems. 1. would be 100(1+.1/365)365(1) =110.51 if compounded daily off this formula. 2. would be 100(1+.1/1)1 =110take for instance 2 years on both instead. Daily one100(1+.1/365)365(2)=122.13 Annual one 100(1+.1/1)2=121So that is an annual average of around 10% of the principal amount no matter if it is daily compounding or annual compounding? Maybe I'm miscontruing this but shouldn't compounded interest by definition be the percent of the principal amount plus the interest stacked on itself everytime it is compounded? For instance $100 at a 10% rate would be $110 if it was…
The following situations involve the application of the time value of the money concept. Use the full factor when calculating your results. Use the appropriate present or future value table: FV of $1, PV of $1, FV of Annuity of $1, and PV of Annuity of $1 1. Janelle Carter deposited $9,690 in the bank on January 1, 2000, at an interest rate of 10% compounded annually. How much has accumulated in the account by January 1, 2017? Round to the nearest whole dollar.$fill in the blank 1 2. Mike Smith deposited $20,830 in the bank on January 1, 2007. On January 2, 2017, this deposit has accumulated to $64,695. Interest is compounded annually on the account. What rate of interest did Mike earn on the deposit? Round to the nearest whole percent.fill in the blank 2 % 3. Lee Spony made a deposit in the bank on January 1, 2010. The bank pays interest at the rate of 11% compounded annually. On January 1, 2017, the deposit has accumulated to $13,570. How much money did Lee originally deposit on…
Calculate the Future value with continuous Compounding when the Principal is $ P, nominal rate is j, compounded mtimes a year for t years. my answer was FV=P(1+\frac{j}{m}) ^{mt}FV=P(1+mj)mt P=Present worth (Principal) j(nominal rate)= \frac{j}{m}mj is the interest per compounding period t (time) = mt is the number of compounding periods. instructions please correct m,y answer because its wrong
For each of the following, compute the present value (Do not round intermediate calculations and round your answers to 2 decimal places, e.g., 32.16.): years Interest Rate Future Value 14 8 16,151 5 14 58,557 30 15 893,073 35 8 557,164