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larisa86 [58]
3 years ago
10

Required information P10-10 (Algo) Preparing a Bond Amortization Schedule for a Bond Issued at a Premium LO10-5 [The following i

nformation applies to the questions displayed below.] On January 1 of this year, Olive Corporation issued bonds. Interest is payable once a year on December 31. The bonds mature at the end of four years. Olive uses the effective-interest amortization method. The partially completed amortization schedule below pertains to the bonds: Date Cash Interest Amortization Balance January 1, Year 1 $ 32,566 End of Year 1 $ 1,792 $ 1,661 $ 131 32,435 End of Year 2 ? ? ? 32,297 End of Year 3 ? ? 145 ? End of Year 4 ? 1,640 ? 32,000
Business
1 answer:
Nikolay [14]3 years ago
4 0

Answer:

Find attached complete schedule

Explanation:

Find attached bond amortization schedule.

In the preparing the schedule I divide $1792 first coupon interest by the face value of the bond of $32,000 ,I got 6% semiannual coupon rate

I divided the interest expense of $1661 by the carrying value at the beginning of year one of $32,566,I got 5.10% semiannual yield

Download xlsx
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Consider the following information for three stocks, A, B, and C. The stocks' returns are positively but not perfectly positivel
Dmitry_Shevchenko [17]

Answer:

a) Portfolio ABC's expected return is 10.66667%

Explanation:

The expected return is based on the risk factor of a project. If a project has higher risk its rate of return will be higher. Portfolio ABC has one third of its funds invested in each stock. The return of on A and B are 20% and 10%. Their beta is 1.0 for both the stocks while stock C has beta 1.4. The portfolio expected return will be 10.66667%.

5 0
4 years ago
You are considering investment that is going to pay $1,500 a month starting 20 years from today for 15 years. If you can earn 8
Margarita [4]

Answer:

  • <u><em>$31,858.57</em></u>

Explanation:

1. First calculate the value of a constant annuity of $1,500 for 15 years at the 8% return.

The formula is:

            PV=C[\dfrac{1}{r}-\dfrac{1}{r(1+r)^t}]

Where:

  • PV is the present value of the annuity
  • C is the constant pay,emt: $1,500
  • r is the rate of return: 8%/12 = 0.08/12 =
  • t is the number of periods: 15 years × 12 moths/year = 180

Substitute and compute:

            PV=\$ 1,500[\dfrac{1}{(0.08/12)}-\dfrac{1}{(0.08/12)(1+0.08/12)^{180}}]

            PV=\$ 156,960.89

<u>2. Discount to the present year.</u>

You calculate the value of the annuity 20 years from now.

Then, you must discount that value at the same 8% rate to have the price today.

           Price=(Value\text{ }in\text{ }20\text{ }years)/(1+r)^t

Here, the value in 20 years is $156,960.89, r = 0.08/12, and t = 240 (20 × 12).

           Price=\$ 156,960.89/(1+0.08/12)^{240}=\$ 31,858.57

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3 years ago
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Answer:

The correct answer is letter "A": Account A.

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In that sense, account A will provide Julian with the highest annual return since it gives him a compound interest on a monthly basis v. annually with account B.

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I believe the answer is Accuracy
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3 years ago
The north american free trade agreement continues to spark debate today, particularly concerning?
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