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Ugo [173]
2 years ago
6

On January 1, 2021, Maywood Hydraulics leased drilling equipment from Aqua Leasing for a four-year period ending December 31, 20

24, at which time possession of the leased asset will revert back to Aqua. The equipment cost Aqua $414,430 and has an expected economic life of five years. Aqua expects the residual value at December 31, 2024, to be $52,000. Negotiations led to Maywood guaranteeing a $73,000 residual value. Equal payments under the lease are $104,000 and are due on December 31 of each year with the first payment being made on December 31, 2021. Maywood is aware that Aqua used a 7 % interest rate when calculating lease payments. (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1) (Use appropriate factor(s) from the tables provided.) 6 Required: 1. & 2. Prepare the appropriate entries for Maywood on January 1, 2021 and December 31, 2021, related to the lease. (If no entry is required for a transaction/event, select "No journal entry required" in the first account field. Round your final answers to the nearest whole dollar.)
Business
1 answer:
zlopas [31]2 years ago
6 0

Answer: See explanation

Explanation:

The appropriate entries for Maywood on January 1, 2021 and December 31, 2021, related to the lease goes thus:

January 1, 2021:

Debit Right of use asset $368291

Credit Lease payment $368291

December 31, 2021:

Debit Ammortization expense $92073

Credit Rights of use asset $92073

Debit Interest expense $25780

Debit Lease payable $78220

Credit Cash $104000

The working to the above entries has been attached

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Papessa [141]

Answer:

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Explanation:

Calculate the present value of each option:

     \text{Monthly rate: } 6.8\%/12 = 0.068/12 = 0.005\overline 6

Formula:

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

Where:

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  • r is the monthly rate
  • t is the number of moths

<u>1. Option A will provide $1,500 a month for 6 years. </u>

         PV=$\ 1,500\times \bigg[\dfrac{1}{(0.005\overline 6}-\dfrac{1}{0.005\overline 6(1+0.005\overline 6)^{(6\times12)}}\bigg]

         PV=\$ 88,479.23

<u>2. Option B will pay $1,025 a month for 10 years. </u>

         PV=$\ 1,025\times \bigg[\dfrac{1}{(0.005\overline 6}-\dfrac{1}{0.005\overline 6(1+0.005\overline 6)^{(10\times12)}}\bigg]

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<u>3. Option C offers $85,000 as a lump sum payment today. </u>

<u></u>

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<h2 /><h2> Conclusion:</h2>

The present value of the<em> option B, $1,025 a month for 10 years</em>, has a the greatest present value, thus since he is only concerned with the <em>financial aspects of the offier</em>, this is the one he should select.

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Answer:

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