Determine the present value of $200,000 to be received at the end of each of four years, using an interest rate of 7%, compounded annually, as follows:a. By successive computations, using the present value table in Exhibit 8.b. By using the present value table in Exhibit 10.c. Why is the present value of the four $200,000 cash receipts less than the $800,000 to be received in the future?

Determine the present value of $200,000 to be received at the end of each of four years, using an interest rate of 7%, compounded annually, as follows:a. By successive computations, using the present value table in Exhibit 8.b. By using the present value table in Exhibit 10.c. Why is the present value of the four $200,000 cash receipts less than the $800,000 to be received in the future?

Principles of Accounting Volume 2

19th Edition

ISBN:9781947172609

Author:OpenStax

Publisher:OpenStax

Chapter11: Capital Budgeting Decisions

Section: Chapter Questions

Problem 8EA: You put $250 in the bank for S years at 12%. A. If interest is added at the end of the year, how...

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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.
What is the future value of a stream of $800 cash receipts, each to be received at the end of the next four years, with 10% annual compounding interest rate? Group of answer choices a. $4,084.08 b. $3,712.80c. $2,789.48 d. $2,535.89
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?
Determine the present value of $320,000 to be received at the end of each of four years, using an interest rate of 6%, compounded annually, as follows: a. By successive computations, using the present value of $1 table in Exhibit 5. Round to the nearest whole dollar. First year $fill in the blank 1 Second Year $fill in the blank 2 Third Year $fill in the blank 3 Fourth Year $fill in the blank 4 Total present value $fill in the blank 5 b. By using the present value of an annuity of $1 table in Exhibit 7. Round to the nearest whole dollar.$fill in the blank 6 c. Why is the present value of the four $320,000 cash receipts less than the $1,280,000 to be received in the future?The present value is less due to over the 4 years.
Use the Present Value of $1 table to determine the present value of $1 received one year from now. Assume an 8% interest rate. Use the same table to find the present value of $1 received two years from now. Continue this process for a total of five years. Round to three decimal places. (Click the icon to view Present Value of $1 table.) Read the requirements. Requirement 1. What is the total present value of the cash flows received over the five-year period? Calculate the total present value of $1 received each year (Round to three decimal places, X.XXX.) Present Value One year from now Two years from now Three years from now Four years from now Five years from now Total present value Requirements 1. What is the total present value of the cash flows received over the five-year period? 2. Could you characterize this stream of cash flows as an annuity? Why or why not? 3. Use the Present Value of Ordinary Annuity of $1 table to determine the present value of the same stream of cash flows.…
What is the future value of a stream of $800 cash receipts, each to be received at the beginning of the next four years, with 10% annual compounding interest rate? Group of answer choices a $4,084.08 b $3,712.80 c $2,789.48 d $2,535.89
Mr. Zigong wishes to know about the future values of the single cash flow deposited today that will be available at the end of the deposit period if the interest is compounded annually at the rate specified over some specific period. For example, the situation for the first case is that single cash flow is 200$, interest rate is 5%, and deposit period is 20 years. Under second case, single cash flow is 4500$, interest rate is 8%, and deposit period is 7 years. Whereas under third case, single cash flow is 10,000$, interest rate is 9%, and deposit period is 10 years. In addition, under fourth case, single cash flow is 25,000$, interest rate is 10%, and deposit period is 12 years. Besides, under last case, single cash flow is 37000$, interest rate is 11%, and deposit period is 5 years, respectively.
Consider each of the following deposit cash flow series. What will the final balance be (e.g., future equivalent value) after the final deposit? Assume the account earns 10% interest compounded annually. a) b) Year Cash Flow/$ Year Cash Flow/$ 0 25 0 35 1 50 1 60 2 75 2 75 3 100 3 110 4 125 4 135 5 150 5 160
What is the future value of a stream of $800 cash receipts, each to be received at the beginning of the next four years, with 10% annual compounding interest rate?
1. For each of the following cases, calculate the future value of the single cash flow deposited today that will be available at the end of the deposit period if the interest is compounded annually at the rate specified over the given period. Case Single Cash Flows ($) Interest Rate (%) Deposit Period (years) A $100 3.5% 30 B $5,000 10% 25 C $12,500 12% 7 D $23,200 14% 10
Suppose you receive$130 at the end of each year for the next three years. a. If the interest rate is10%, what is the present value of these cash flows? b. What is the future value in three years of the present value you computed in(a)? c. Suppose you deposit the cash flows in a bank account that pays 10%interest per year. What is the balance in the account at the end of each of the next three years (after your deposit is made)? How does the final bank balance compare with your answer in (b)?
Use the present value tables in Appendix A and Appendix B to compute the NPV of each of the following cash inflows: Required: a. $110,000 received at the end of six years. The discount rate is 6 percent. b. $4,800 received annually at the end of each of the next 15 years. The discount rate is 7 percent. c. A 10-year annuity of $7,000 per annum. The first $7,000 payment is due immediately. The discount rate is 6 percent. d. $38,750 received annually at the end of years 1 through 5 followed by $31,250 received annually at the end of years 6 through 10. The discount rate is 13 percent. Note: For all requirements, round discount factor(s) to 3 decimal places, all other intermediate calculations and final answers to the nearest whole dollar amount. a. Net present value b. Net present value c. Net present value d. Net present value $ $ $ $ Amount 77,530 32,377 249,360 249,360