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Pinewood Company purchased two buildings on four acres of land. The lump-sum purchase price was $2,400,000. According to independent appraisals, the fair values were $1,125,000 (building A) and $500,000 (building B) for the buildings and $875,000 for the land.Required:Determine the initial valuation of the buildings and the land.

Question

Pinewood Company purchased two buildings on four acres of land. The lump-sum purchase price was 2,400,000.Accordingtoindependentappraisals,thefairvalueswere2,400,000. According to independent appraisals, the fair values were 1,125,000 (building A) and 500,000(buildingB)forthebuildingsand500,000 (building B) for the buildings and 875,000 for the land.Required:Determine the initial valuation of the buildings and the land.

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Solution

To determine the initial valuation of the buildings and the land, we need to allocate the lump-sum purchase price based on the fair values of the buildings and the land.

Here are the steps:

  1. First, calculate the total fair value of the buildings and the land.

    Total Fair Value = Fair Value of Building A + Fair Value of Building B + Fair Value of Land Total Fair Value = 1,125,000+1,125,000 + 500,000 + 875,000=875,000 = 2,500,000

  2. Next, calculate the proportion of the total fair value that each component represents.

    Proportion of Building A = Fair Value of Building A / Total Fair Value Proportion of Building A = 1,125,000/1,125,000 / 2,500,000 = 0.45

    Proportion of Building B = Fair Value of Building B / Total Fair Value Proportion of Building B = 500,000/500,000 / 2,500,000 = 0.20

    Proportion of Land = Fair Value of Land / Total Fair Value Proportion of Land = 875,000/875,000 / 2,500,000 = 0.35

  3. Finally, allocate the lump-sum purchase price based on these proportions.

    Initial Valuation of Building A = Lump-Sum Purchase Price * Proportion of Building A Initial Valuation of Building A = 2,400,0000.45=2,400,000 * 0.45 = 1,080,000

    Initial Valuation of Building B = Lump-Sum Purchase Price * Proportion of Building B Initial Valuation of Building B = 2,400,0000.20=2,400,000 * 0.20 = 480,000

    Initial Valuation of Land = Lump-Sum Purchase Price * Proportion of Land Initial Valuation of Land = 2,400,0000.35=2,400,000 * 0.35 = 840,000

So, the initial valuation of Building A is 1,080,000,BuildingBis1,080,000, Building B is 480,000, and the land is $840,000.

This problem has been solved

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