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lyudmila [28]
3 years ago
15

Kristen and Harrison are equal partners in the KH Partnership. The partners formed the partnership five years ago by contributin

g cash. Prior to any distributions Harrison has a basis in his partnership interest of $44,000. On December 31, KH makes a proportionate operating distribution of $50,000 cash to Harrison. What is the amount and character of Harrison's recognized gain or loss and what is his remaining basis in KH?
a.$0 gain, $0 basis

b.$6,000 capital gain, $0 basis

c.$6,000 capital loss, $0 basis

d.$6,000 capital gain, $44,000 basis
Business
1 answer:
Sindrei [870]3 years ago
7 0

Answer:

Correct option is B.

<u>$6,000 capital gain, $0 basis </u>

Explanation:

Harrison perceives an increase equivalent to the distinction between his basis in KH and the appropriation since he gets just cash in the distribution and the sum surpasses his basis in KH. He dispenses his whole premise in KH to the premise in the cash got coming about in$0 basis in KH after the distribution.

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Alja [10]

Answer:

a. The monthly payment on loan 1 is $76.03.

b. The monthly payment on loan 2 is $411.69.

Explanation:

a. Calculate the monthly payment on loan 1.

To determine the amount of periodic payments, the present value of annuity formula should be used:

PV=P(\frac{1-(1+r)^{-n} }{r} )

Where:

PV= present value

p=periodic payment

i=rate of interest

n=number of periods

We get the data for this exercise:

PV= 3,600 (loan).

p= unknown (we must find this value)

i= 6.6% or 0.066. However, because we need to know the monthly payment, the interest rate should be divided by 12 (0.066 / 12).

n= 4 years and 7 months, that is 55 months.

And we replace in the formula:

3600=P(\frac{1-(1+\frac{0.066}{12})^{-55} }{\frac{0.066}{12} } )

3600=P(\frac{1-(1+0.055)^{-55} }{0.0055} )

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b. Calculate the monthly payment on loan 2.

We get the data for this exercise:

PV= 11,600 (loan 2).

p= unknown (we must find this value)

i= 7.3% or 0.073. However, because we need to know the monthly payment, the interest rate should be divided by 12 (0.073 / 12).

n= 2 years and 7 months, that is 31 months.

And we replace in the formula:

11600=P(\frac{1-(1+\frac{0.073}{12})^{-31} }{\frac{0.073}{12} } )

11600=P(\frac{1-(1+0.006083)^{-31} }{0.006083} )

11600=P(\frac{1-(0.8286047296)}{0.006083} )

11600=P(\frac{0.1713952704}{0.006083} )

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Therefore:

P=\frac{11600}{28.1761088936}

P=411.69

The monthly payment on loan 2 is $411.69.

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