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Llana [10]
2 years ago
11

Business K exchanged an old asset (FMV $95,000) for a new asset (FMV $95,000). Business K’s tax basis in the old asset was $107,

000. Compute Business K’s realized loss, recognized loss, and tax basis in the new asset assuming the exchange was a taxable transaction. Compute Business K’s realized loss, recognized loss, and tax basis in the new asset assuming the exchange was a nontaxable transaction. Six months after the exchange, Business K sold the new asset for $100,000 cash. How much gain or loss does Business K recognize if the exchange was taxable? How much gain or loss if the exchange was nontaxable?
Business
1 answer:
cestrela7 [59]2 years ago
6 0

Answer:

All requirements solved

Explanation:

A realized loss is the loss that is recognized when assets are sold for a price lower than the original purchase price

1.If Exchange was a taxable transaction:

Realized loss = $95,000 amount realised - $107,000 tax basis = $12,000

Recognized loss = $12,000

Tax basis in new asset = $92,000 cost

2.  If the exchange was a non-taxable transaction:

Realized loss = $95,000 amount realised - $107,000 tax basis = $12,000

Recognized loss = $0

Tax basis in new asset = $104,000 substituted basis

3. If exchange was taxable,

Gain recognized on sale of new asset = ( $100,000 amount realized - $95,000 Tax basis)

Gain recognized on the sale of new asset = $7,000

If exchange was non taxable,

loss recognized on sale of new asset = $100,000 amount realized - $107,000 Tax basis

loss recognized on sale of new asset = $7,000

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aksik [14]

Answer:

Price of L bond at 5 percent required rate of return = $1,415.16

Price of L bond at 7 percent required rate of return = $1,182.16

Price of L bond at 10 percent required rate of return = $923.94

The price of the long term bonds change more with a change in interest rate because the long term bonds have a greater interest rate risk as compared to the short term bonds

Explanation:

L bond has a coupon rate of 9 percent, a face value of $1,000 and matures in 15 years. The coupon payments are made on annual basis. At the time of maturity the bondholder gets the face value.

We can find the present value of the coupon payments using the present value of annuity formula and the present value of the face value to be received after fifteen years using the present value formula. Sum of the present value of annuity of coupon payments and present value of the face value should equal the fair value (price) of the bond.

If the required rate of return is 5 percent, the price of the bond can be computed as under

Price = PMT [[(1+i)^n] -1]/[ix(1+i)^n] + FV/(1+i)^n

where PMT = 1,000 x 9% = $90

n = 15 years, i = 5% and FV = $1,000

Plugging the values in the formula we get

Price = 90[{(1+0.05)^15} - 1]/ [0.05 x (1+0.05)^15] + 1,000/(1+0.05)^15

Price = 90[{(1.05)^15} - 1]/ [0.05 x (1.05)^15] + 1,000/(1.05)^15

Price = 90[2.07893 - 1]/ [0.05 x 2.07893] + 1,000/2.07893

Price = 90[1.07893]/ [0.10395] + 1,000/2.07893

Price = 934.14 + 481.02 = 1,415.16

If the required rate of return increases to 7 percent, the price is computed as under

Price = 90[{(1+0.07)^15} - 1]/ [0.07 x (1+0.07)^15] + 1,000/(1+0.07)^15

Price = 90[{(1.07)^15} - 1]/ [0.07 x (1.07)^15] + 1,000/(1.07)^15

Price = 90[2.759 - 1]/ [0.07 x 2.759] + 1,000/2.759

Price = 90[1.759]/ [0.19313] + 1,000/2.759

Price = 819.71+ 362.45 = 1,182.16

If the required rate of return increases to 10 percent, the price is computed as under

Price = 90[{(1+0.1)^15} - 1]/ [0.1 x (1+0.1)^15] + 1,000/(1+0.1)^15

Price = 90[{(1.1)^15} - 1]/ [0.1 x (1.1)^15] + 1,000/(1.1)^15

Price = 90[4.1772 - 1]/ [0.1 x 4.1772] + 1,000/4.1772

Price = 90[3.1772]/ [0.41772] + 1,000/4.1772

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