Your business associate who owes you $11700 offers to pay you either $8900 now or else to pay you 6 yearly installments of $1950, the first installment paid now. Assume a 5.2% market interest rate, compounded continuously. How much would you have at the end of 6 years if you choose to take the $ 8900 offer now, and you use the market to earn interest on the funds? $ How much would you have at the end of 6 years if you choose to take the installments each year, and you still used the market to earn interest on the the funds? $ Is it better to take the lump sum? (Y for yes, N for no.)

Your business associate who owes you $11700 offers to pay you either $8900 now or else to pay you 6 yearly installments of $1950, the first installment paid now. Assume a 5.2% market interest rate, compounded continuously. How much would you have at the end of 6 years if you choose to take the $ 8900 offer now, and you use the market to earn interest on the funds? $ How much would you have at the end of 6 years if you choose to take the installments each year, and you still used the market to earn interest on the the funds? $ Is it better to take the lump sum? (Y for yes, N for no.)

FINANCIAL ACCOUNTING

10th Edition

ISBN:9781259964947

Author:Libby

Publisher:Libby

Chapter1: Financial Statements And Business Decisions

Section: Chapter Questions

Problem 1Q

See similar textbooks

Similar questions

Let’s assume that you plan to purchase a house which is selling for $350,000 today. You will make a monthly payment for the next 30 years, with an annual interest rate of 3%. What will be the amount of your monthly mortgage (i.e., home loan) payment? answer choices $1,890.37 $1,400.01 $1,475.61 $1,228.14
Suppose you take out a 30-year mortgage for $ 225000 at 8.5% interest. The monthly payments on this loan are $ 1730.06. If you pay an extra 40% per month on your mortgage, how soon will you pay off the loan?New length in years = How much will you save in interest by making the extra payments?Saving = If you put $ 1730.06 per month into an annuity earning 10.25% interest compounded monthly for the remaining time on your original loan, how much money will you have at the end of the original 30 years?Extra savings =
You have just received a windfall from an investment you made in a friend's business. He will be paying you $17,752 at the end of this year, $35,504 at the end of the following year, and $53,256 at the end of the year after that (three years from today). The interest rate is 11.7% per year. a. What is the present value of b. What is the future value of your windfall in three years (on the date of the last payment)? your windfall? a. What is the present value of your windfall? The present value of your windfall is $ (Round to the nearest dollar.) b. What is the future value of your windfall in three years (on the date of the last payment)? The future value of your windfall in three years is $ (Round to the nearest dollar.)
Suppose you borrow $1million to purchase a house. The bank offers you the fixed borrowing rate 4% APR compounded semi-annually for a 5-year term. You decide on making semi-monthly payments (every half-month) with an amortization period of 30 years. How much do you still owe at the end of the 5-year term? The answer is within $50 of the following value.
You have purchased a guaranteed investment contract (GIC) from an insurance firm that promises to pay you a 5% compound rate of return per year for 6 years. If you pay $20,000 for the GIC today and receive no interest along the way, you will get __________ in 6 years (to the nearest dollar). (Round your answer to the nearest whole dollar).
Suppose that you take out an unsubsidized Stafford loan on September 1 before your junior year for $45004500 and plan to begin paying it back on December 1 after graduation and grace period 27 months later. The interest rate is 6.8%. How much of what you will owe will be interest?$Round your answer to the nearest cent.
Assume you plan to borrow $400,000 from your bank to buy a home. The bank offers: a 5-year fixed rate of 6.05 %, compounded monthly. a 3-year fixed rate of 5.75 %, compounded monthly. If you choose to repay the borrowing in equal installments monthly over a 20 years, what would be the difference between your monthly payments at the two different APRs? a. $68.94 b. $154.58 c. $26.98 d. $89.32
Suppose you currently have $2,000 and plan to purchase a 3-year certificate ofdeposit (CD) that pays 4% interest compounded annually. How much will you havewhen the CD matures? How would your answer change if the interest rate were 5% or6% or 20%? ($2,249.73, $2,315.25, $2,382.03, $3,456.00. Hint: With a calculator,enter N 5 3, I/YR 5 4, PV 5 22000, and PMT 5 0; then press FV to get 2,249.73.Enter I /YR 5 5 to override the 4%, and press FV again to get the second answer.In general, you can change one input at a time to see how the output changes.)
You have found your dream house. The selling price is 120,000. You will put $20,000 down and obtain a 25-year fixed-rate mortgage at 8.75% (APR compounded semiannually) for the rest. You plan to prepay the loan by making an additional payment each month along with your regular payment. How much extra must you pay each month if you wish to pay off the load in 20 years? (Assume there is no early payment penalty).
Emit wants to make an initial payment P at Year 0 hoping to get $400 annually from Year 5 to Year 10 (6 Years). How much should the initial payment be at an 8% interest rate?
Your bank offers to lend you $120,000 at an 6.5% annual interest rate to start your new business. The terms require you to amortize the loan with 10 equal end-of- year payments. How much interest would you be paying in Year 2? $16,692.56 O $19,068.53 O $10,428.81 O $18,161.67 O $17,254.82
You have just received a windfall from an investment you made in a friend's business. She will be paying you $26,016 at the end of this year, $52,032 at the end of next year, and $78,048 at the end of the year after that (three years from today). The interest rate is 11.4% per year. a. What is the present value of your windfall? b. What is the future value of your windfall in three years (on the date of the last payment)?