1. Consider the following cash flow payments: An income of $2000 at the end of year 2, an income of $5000 at the end of year 4, an expense of $3000 at the end of year 8, and a final income of $4000 at the end of year 10. (a) Draw the cash flow diagram for the cash flow payments. (b) Write an expression: what is the present equivalent value of these payments over the 10-year period assuming an interest rate of 10% per year. Just write down the expression like "e.g. P = 1,000 (P/F, 4%, 10) + 2,500 (P/A, 4%, 5)-4,000". You don't need to calculate the final numerical answer. (Hint: you can write out the present equivalent value for each cash flow, and then sum them up.)

1. Consider the following cash flow payments: An income of $2000 at the end of year 2, an income of $5000 at the end of year 4, an expense of $3000 at the end of year 8, and a final income of $4000 at the end of year 10. (a) Draw the cash flow diagram for the cash flow payments. (b) Write an expression: what is the present equivalent value of these payments over the 10-year period assuming an interest rate of 10% per year. Just write down the expression like "e.g. P = 1,000 (P/F, 4%, 10) + 2,500 (P/A, 4%, 5)-4,000". You don't need to calculate the final numerical answer. (Hint: you can write out the present equivalent value for each cash flow, and then sum them up.)

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

A cash flow series is described by the following: $10,000 + $250(t), where t is the number of compounding periods. The present worth of this series at the end of five periods, where interest is 2% per t, is nearest what value? (a) $11,250 (b) $50,620 (c) $56,432 (d) $60,620?
7. Future value of annuities There are two categories of cash flows: single cash flows, referred to as "lump sums," and annuities. Based on your understanding of annuities, answer the following questions. Which of the following statements about annuities are true? Check all that apply. O An annuity is a series of egual payments made at fixed intervals for a specified number of periods. O Ordinary annuities make fixed payments at the beginning of each period for a certain time period. O An annuity due is an annuity that makes a payment at the beginning of each period for a certain time period. O An annuity due earns more interest than an ordinary annuity of equal time. Which of the following is an example of an annuity? O An investment in a certificate of deposit (CD) A lump-sum payment made to a life insurance company that promises to make a series of equal payments later for some period of time Luana loves shopping for clothes, but considering the state of the economy, she has decided…
Determine the present equivalent value of the cash-flow diagram of the shown figure, when the annual interest rate, ik, varies as indicated.
Assume bonds payable are amortized using the straight-line amortization method unless stated otherwise. Reporting liabilities On December 31, MediStat Precision Instruments owes $52,000 on Accounts Payable, Salaries Payable of $12,000, and Income Tax Payable of $10,000. MediStat also has $300,000 of Bonds Payable that was issued at face value that requires payment of a $35,000 installment next year and the remainder in later years. The bonds payable require an annual interest payment of $4,000, and MediStat still owes this interest for the current year. Report MediStat’s liabilities on its classified balance sheet on December 31, 2018.
A fixed stream of cash flows occurring at the beginning of each period for a fixed period of time is known as: Select one: a. Ordinary annuity b. Constant annuity c. Annuity due d. Financial annuity
Using the future values tables, solve the following: What is the future value on December 31, Year 11, of 20 cash flows of $15,000 with the first cash payment made on December 31, Year 1, and the annual interest rate of 10% being compounded semiannually?
What is the present value of the following set of cash flows at an interest rate of 5%; $2000 at the end of year one and $6000 at the end of year four?
Compute the equivalent annual value of the following cash flows using an annual interest rate of 5.00%: Year 0 (time now) of $3000 Year 1 $2000 Year 2 $2000 Year 3 $5000
1. What is the total present value of the cash receipts X today (at time 0) if interest is 4.4% payable quarterly?2. What is the total accumulated value of the cash receipts X right after the last payment (at time 10) if interest is 4.4% payable quarterly?3. What is the total interest earned at the end of the term of this cash flow?4. How much is the cash receivable X by Rafa at the end of each quarter at the same interest charged if its net present value is 50,000?5. Ken receives Y at the end of each semiannual period over the same term at 2.5% interest payable semiannually for this cash flow. Calculate Y if its total worth today is 50,000.6. For the previous problem who earned more based on the net value of their cash receipts at the end of the term? Ken or Rafa?
What is the present value of the following stream of cash flows if the discount rate is 9%? Year 1-5: $14,000 inflow Years 6-20: $23,000 inflow (Use the present value tables in your course packet for any present value calculations. Round your final answer to the nearest dollar.)
1. Draw a cash flow diagram showing payments of S6000 now, $2500 two years from now and $4500 six years from now. Interest rate is 9% per year. For the given cash flows find the: a) Total present worth equivalent. b) Total future worth equivalent. and c) Equivalent annual worth (uniform series) from year 1 to 6.
Consider two assets with the following cash flow streams: Asset A generates $4 at t=1, $3 at t=2, and $10 at t=3. Asset B generates $2 at t=1, $X at t=2, and $10 at t=3. Suppose X=6 and the interest rate r is constant. For r=0.1, calculate the present value of the two assets. Determine the set of all interest rates {r} such that asset A is more valuable than asset Draw the present value of the assets as a function of the interest rate. Suppose r=0.2. Find the value X such that the present value of asset B is 12. Suppose the (one-period) interest rates are variable and given as follows: r01=0.1,r12=0.2, r23=0.3. Calculate the yield to maturity of asset A. (You can use Excel or ascientific calculator to find the solution numerically.)