5. Compute the price of $86,708,402 received for the bonds by using the Present value at compound interest, and Present value of an annuity. Round your PV values to 5 decimal places and the finalanswers to the nearest dollar. Your total may vary slightly from the price given due to rounding differences.Present value of the face amount29,058,178 XPresent value of the semi-annual interest payments57,650,184 XProceeds of bond issue86,708,402

The objective of this question is to compute the price of the bonds using the present value at…

Answered: 5. Compute the price of $86,708,402…

FINANCIAL ACCOUNTING

10th Edition

ISBN:9781259964947

Author:Libby

Publisher:Libby

Chapter1: Financial Statements And Business Decisions

Section: Chapter Questions

Problem 1Q

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The interest rate on one-year Treasury bonds is 1.1 percent, the rate on two-year T-bonds is 1.3 percent, and the rate on three-year T-bonds is 1.5 percent. Using the expectations theory, compute the expected one-year interest rate in the second year (Year 2 only). Round your answer to one decimal place. _________ % Using the expectations theory, compute the expected one-year interest rate in the third year (Year 3 only). Round your answer to one decimal place. _________ %
Calculate the present value (principal) and the compound interest (in $). Use Table 11-2. Round your answers to the nearest cent. CompoundAmount Term ofInvestment NominalRate (%) InterestCompounded PresentValue CompoundInterest $28,500 18 months 4 semiannually $ $
1. Use MV = P(1 + RT) to find the maturity value (in $) of the loan. (Round your answer to two decimal places.) Principal Rate (%) Time Maturity Value $5,600 7.4 14 months 2Calculate the present value (principal) and the compound interest (in $). Use Table 11-2. Round your answers to the nearest cent. CompoundAmount Term ofInvestment NominalRate (%) InterestCompounded PresentValue CompoundInterest $6,000 12 years 6 semiannually $ $
Solve with explanation accounting
Use the following tables to calculate the present value of a $315,000 @ 6%, 5-year bond that pays $18,900 interest annually, if the market rate of interest is 7%. Round to the nearest dollar. Present Value of $1 Present Value of Annuity of $1 Periods 5 % 6 % 7 % 10 % Periods 5 % 6 % 7 % 10 % 1. .95238 .94340 .93458 .90909 : 1 .95238 .94340 .93458 .90909 2 .90703 .89000 .87344 .82645 : 2 1.85941 1.83339 1.80802 1.73554 .86384 .83962 .81630 .75131 3 2.72325 2.67301 2.62432 2.48685 4 .82270 .79209 .76290 .68301 4 3.54595 3.46511 3.38721 3.16987 5 .78353 .74726 71299 .62092 5 4.32948 4.21236 4.10020 3.79079 .74622 .70496 .66634 .56447 5.07569 4.91732 4.76654 4.35526 7 .71068 .66506 .62275 .51316 5.78637 5.58238 5.38929 4.86842 8 .67684 .62741 .58201 .46651 8. 6.46321 6.20979 5.97130 5.33493 9. .64461 .59190 .54393 42410 7.10782 6.80169 6.51523 5.75902 10 ,61391 .55839 .50835 .38554 10 7.72173 7.36009 7.02358 6.14457
Whats the present value? Thanks alot!
Calculate the present value of the following annuities, assuming each annuity payment is made at the end of each compounding period. (FV of $1. PV of $1. FVA of $1, and PVA of $1) (Use tables, Excel, or a financial calculator. Round your answers to 2 decimal places.) 1. 2. 3. Annuity Payment $ 5,600 10,600 4,600 Annual Rate Interest Compounded Semiannually 9.0% 10.0% Quarterly 11.0% Annually Period Invested 3 years 2 years 5 years Present Value of Annuity
All other things being equal, the numerical difference between a present and a future value corresponds to the amount of interest earned during the deposit or investment period. Each line on the following graph corresponds to an interest rate: 0%, 8%, or 16%. Identify the interest rate that corresponds with each line. VALUE (Dollars) Line A: 01 2 3 4 5 Line B: 6 B Line C: C 7 8 9 10 TIME (Years) Investments and loans base their interest calculations on one of two possible methods: the interest and the interest methods. Both methods apply three variables-the amount of principal, the interest rate, and the investment or deposit period to the amount deposited or invested in order to compute the amount of interest. However, the two methods differ in their relationship between the variables.
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Use the following tables to calculate the present value of a $608,000 @ 6%, 6-year bond that pays $36,480 interest annually, if the market rate of interest is 7%. Round to the nearest dollar. Present Value of $1 ¦ Present Value of Annuity of $1 Periods 5 % 6 % 7 % 10 % ¦ Periods 5 % 6 % 7 % 10 % 1 .95238 .94340 .93458 .90909 ¦ 1 .95238 .94340 .93458 .90909 2 .90703 .89000 .87344 .82645 ¦ 2 1.85941 1.83339 1.80802 1.73554 3 .86384 .83962 .81630 .75131 ¦ 3 2.72325 2.67301 2.62432 2.48685 4 .82270 .79209 .76290 .68301 ¦ 4 3.54595 3.46511 3.38721 3.16987 5 .78353 .74726 .71299 .62092 ¦ 5 4.32948 4.21236 4.10020 3.79079 6 .74622 .70496 .66634 .56447 ¦ 6 5.07569 4.91732 4.76654 4.35526 7 .71068 .66506 .62275 .51316 ¦ 7 5.78637 5.58238 5.38929 4.86842 8 .67684 .62741 .58201 .46651 ¦ 8 6.46321…
The principal P is borrowed at a simple interest rate r for a period of time t. Find the loan's future value A, or the total amount due at time t. P = $3000, r = 8%, t = 4 years $ (Round to the nearest cent as needed.) O
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