Acompany buys a parcel of land on which are erected two buildings. the first building is a 100,000 square-foot warehouse and the second building is a 25,000 square-foot garage and maintenance building. the respective fair market values for the land, the warehouse, and the garage are $125,000, $200,000, and $75,000. the company paid $210,000 for all three assets. what amounts should be allocated to the land and the garage? round your answers to the nearest whole number.

Land, $65,625 and Garage, $39,375

Explanation:

The allocation would be done using the fair market values as basis. Fair market value is more appropriate as a basis instead of using the sizes of the building and the garage as basis.

Total fair market values = $125,000 + $200,000 + $75,000 = $400,000

Total amount paid for all assets = $210,000

Amount allocated to each asset =

Amount allocated to land =

= $65,625

Amount allocated to warehouse =

= $105,000

Amount allocated to garage =

= $39,375

start by isolating the variable on one side by adding 43w^2 to both sides.   the equation will read:

25w^2+5=0

*subtract 5 from both sides*

25w^2=-5

*divide both sides by 25*

w^2=-1/5

*take the square root of both sides*

w=√(-1/5)

the square root of -1 is i.   the square root of 5 remains √5

the answer is i/√5.

hope this

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