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Scorpion4ik [409]
3 years ago
15

Kingbird Company has five employees participating in its defined benefit pension plan. Expected years of future service for thes

e employees at the beginning of 2020 are as follows.
Employee Future Years of Service
Jim 3
Paul 4
Nancy 5
Dave 6
Kathy 6

On January 1, 2020, the company amended its pension plan, increasing its projected benefit obligation by $88,560.

Required:
Compute the amount of prior service cost amortization for the years 2020 through 2025 using the years-of-service method, setting up appropriate schedules.
Business
1 answer:
viktelen [127]3 years ago
8 0

Answer:

Total number of years remaining for employees = 3 + 4 + 5 + 6 + 6 =  24 years.

Projected benefit of $88,560.

Year                                                                           Annual Amortization

2020    88,560 * 5/24                                                      $‭18,450‬

2021      88,560 * 5/24                                                     $‭18,450‬

2022      88,560 * 5/24                                                    $‭18,450‬

2023      88,560 * 4/24                                                    $‭14,760‬

2024      88,560 * 3/24                                                    $‭11,070‬

2025     88,560 * 2/24                                                     $‭7,380‬

Total                                                                                 $88,560

Every year the projected benefit is amortized by the number of employees still working divided by the total number of years for all the employees.                                                                      

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Due to erratic sales of its sole product-a high-capacity battery for laptop computers-PEM, Inc., has been experiencing financial
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5 0
3 years ago
With free trade, that is, assuming no tariff, the outputs produced by domestic and foreign producers would be:_______.
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4 0
2 years ago
Adams Bautista needs $26,700 in 8 years. Click here to view factor tables
alexandr1967 [171]

Answer:

a. $10,783.68

b. $10,510.36 semi annual compounding

Explanation:

a. This question requires the present value of $26,700 given 8 years and compounded annually at 12%.

Present Value = \frac{Future Value}{ ( 1 + interest)^{number of periods} }

Present Value = \frac{26,700}{ 1.12^{8} }

Present Value = $10,783.68

He would need to invest $10,783.68 today.

b. This is a duplicate of question 1 but I will solve it assuming semi-annual compounding just in case.

12% per annum would become = 12/2 = 6% per semi annum

Number of periods would become = 8 * 2 = 16 periods

Present Value = \frac{Future Value}{ ( 1 + interest)^{number of periods} }

Present Value = \frac{26,700}{ 1.06^{16} }

Present Value = $10,510.36

He would need to invest $10,510.36 today.

4 0
3 years ago
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