A project is estimated to cost $328,880 and provide annual net cash flows of $80,000 for six years.Present Value of an Annuity of $1 at Compound InterestYear6%10%12%15%20%0.9090.9430.8930.8700.8331.6901.8331.7361.6261.5282.2832.6732.4872.4022.10643.4653.1703.0372.8552.5894.2123.7913.6053.3522.9913.3264.9174.3554.1113.7845.5824.8684.5644.1603.6056.2103.8378.5.3354.9684.4876.8025.7595.3284.7724.031107.3606.1455.6505.0194.192Determine the internal rate of return for this project, using the Present Value of an Annuity of $1 at Compound Interest table shownabove.%3.

Internal rate of return (IRR) is the rate at which the initial cash outflow (or cost) is equal to…

Answered: A project is estimated to cost $328,880…

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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For the sinking fund, use Table 12-1 to calculate the amount (in $) of the periodic payments needed to amount to the financial objective (future value of the annuity). (Round your answer to the nearest cent.) Sinking FundPayment PaymentFrequency Time Period(years) NominalRate (%) InterestCompounded Future Value(Objective) $ every year 14 8 annually $450,000 TABLE 12:1is attached
Net Present Value A project has estimated annual net cash flows of $13,750 for three years and is estimated to cost $30,000. Assume a minimum acceptable rate of return of 15%. Use the Present Value of an Annuity of $1 at Compound Interest table below. Present Value of an Annuity of $1 at Compound Interest Year 6% 10% 12% 15% 20% 1 0.943 0.909 0.893 0.870 0.833 2 1.833 1.736 1.690 1.626 1.528 3 2.673 2.487 2.402 2.283 2.106 4 3.465 3.170 3.037 2.855 2.589 4.212 3.791 3.605 3.353 2.991 6 4.917 4.355 4.111 3.785 3.326 7 5.582 4.868 4.564 4.160 3.605 8 6.210 5.335 4.968 4.487 3.837 6.802 5.759 5.328 4.772 4.031 10 7.360 6.145 5.650 5.019 4.192 Determine (a) the net present value of the project and (b) the present value index. If required, use the minus sign to indicate a negative net present value. Net present value of the project (round to the nearest dollar) Present value index (rounded to two decimal places)
A 20-year annuity was purchased with $180,000 that had accumulated in an RRSP. The annuity provides a semiannually compounded rate of return of 5% and makes equal month-end payments. What will be the principal portion of Payment 134?
Find the periodic payment for each sinking fund that is needed to accumulate the given sum under the given conditions. (Round your answer to the nearest cent.) FV = $1,900,000, r = 9%, compounded monthly for 25 years
A project is estimated to cost $320,320 and provide annual net cash flows of $77,000 for seven years. Present Value of an Annuity of $1 at Compound Interest Year 6% 10% 12% 15% 20% 1 0.943 0.909 0.893 0.870 0.833 2 1.833 1.736 1.690 1.626 1.528 2.673 2.487 2.402 2.283 2.106 4 3.465 3.170 3.037 2.855 2.589 4.212 3.791 3.605 3.353 2.991 4.917 4.355 4.111 3.785 3.326 7 5.582 4.868 4.564 4.160 3.605 8 6.210 5.335 4.968 4.487 3.837 9 6.802 5.759 5.328 4.772 4.031 10 7.360 6.145 5.650 5.019 4.192 Determine the internal rate of return for this project, using the Present Value of an Annuity of $1 at Compound Interest table shown above. %
Net Present Value A project has estimated annual net cash flows of $15,000 for three years and is estimated to cost $47,500. Assume a minimum acceptable rate of return of 10%. Use the Present Value of an Annuity of $1 at Compound Interest table below. Present Value of an Annuity of $1 at Compound Interest Year 6% 10% 12% 15% 20% 1 0.943 0.909 0.893 0.870 0.833 2 1.833 1.736 1.690 1.626 1.528 3 2.673 2.487 2.402 2.283 2.106 4 3.465 3.170 3.037 2.855 2.589 5 4.212 3.791 3.605 3.353 2.991 6 4.917 4.355 4.111 3.785 3.326 7 5.582 4.868 4.564 4.160 3.605 8 6.210 5.335 4.968 4.487 3.837 9 6.802 5.759 5.328 4.772 4.031 10 7.360 6.145 5.650 5.019 4.192 Determine (a) the net present value of the project and (b) the present value index. If required, use the minus sign to indicate a negative net present value. Net present value of the project (round to the nearest dollar) $fill in the blank 1 Present value index (rounded to two decimal places) fill in the blank 2
Sd
The future value of an ordinary annuity of $2,000 each year for 10 years, deposited at 12%, is: $35,098 $39,310 $20,000 $11,300
Use the sinking fund formula shown to the right to determine the semiannual payments with 6% interest are compounded semiannually for 4 years to accumulate $17,000. p=Arn1+rnnt−1 The semiannual invested payment is $
A project is estimated to cost $496,798 and provide annual net cash flows of $89,000 for seven years. Present Value of an Annuity of $1 at Compound Interest Year 6% 10% 12% 15% 20% 1 0.943 0.909 0.893 0.870 0.833 2 1.833 1.736 1.690 1.626 1.528 3 2.673 2.487 2.402 2.283 2.106 4 3.465 3.170 3.037 2.855 2.589 5 4.212 3.791 3.605 3.353 2.991 6 4.917 4.355 4.111 3.785 3.326 7 5.582 4.868 4.564 4.160 3.605 8 6.210 5.335 4.968 4.487 3.837 9 6.802 5.759 5.328 4.772 4.031 10 7.360 6.145 5.650 5.019 4.192 Determine the internal rate of return for this project, using the Present Value of an Annuity of $1 at Compound Interest table shown above
Find the interest rate needed for the sinking fund to reach the required amount. Assume that the compounding period is the same as the payment period. $14,129 to be accumulated in 3 years; quarterly payments of $1075. The interest rate needed is approximately %. (Type an integer or decimal rounded to two decimal places as needed.)
For the sinking fund, use Table 12-1 to calculate the amount (in $) of the periodic payments needed to amount to the financial objective (future value of the annuity). (Round your answer to the nearest cent.) Sinking Fund Payment $ 27658 x Payment Frequency every year Time Period (years) 14 Interest Nominal Rate (%) Compounded annually 8 Future Value (Objective) $750,000

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