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Alborosie
3 years ago
13

This year Nathan transferred $1 million to an irrevocable trust established for the benefit of his nephew. The trustee is direct

ed to accumulate income for the next 5 years before distributing the trust corpus to Nathan's nephew. In past years Nathan has made taxable gifts of $6 million and used all unified credit. What is the amount of gift tax, if any, must Nathan remit in 2017? Ignore the annual exception amount of $15,000.
A) 159,500
B) 155,800
C) 155,450
D) Zero- there is a $10 Million exemption equivalent
Business
1 answer:
iren [92.7K]3 years ago
7 0

Answer:

Zero- there is a $10 Million exemption equivalent ( d )

Explanation:

Annual exemption to be ignored = $15000

$1 million  to an irrevocable trust

taxable gifts = $6 million

A) The amount of gift tax Nathan must remit in 2017 ignoring annual exemption

The gift tax must remit in 2017 is zero because there is a $10 million exemption because of the annual exception ( even if the annual exception is ignored ) and  the lifetime benefits on taxable gifts that Nathan has is approximately $11.4 million, hence he wont be remitting any amount on gift tax in 2017

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8 months ago
he following information for Cooper Enterprises is given below: December 31, 2021Assets and obligations Plan assets (at fair val
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Answer:

the amortization of Other Comprehensive Loss for 2022 is $38,370

Explanation:

The computation of the amortization of Other Comprehensive Loss for 2022 is shown below;

= (Accumulated other comprehensive loss - 10% of Projected benefit obligation)  ÷ given no of years

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The same would be considered

7 0
2 years ago
A small market orders copies of a certain magazine for its magazine rack each week. Let X 5 demand for the magazine, with pmf Su
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Answer:

See explanation below.

Explanation:

Let X the random variable that represent the demand for the magazine, the pmf for X is given by:

X       1            2           3          4        5        6      

P(X)  1/15      2/15       3/15     4/15   3/15     2/15

3 magazines

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$4*2-$6 = $2 , X=2 (demand 2)

$4*3-$6 = $6 , X=3 (demand 3)

For the values of X=4,5,6 the net revenue will be $6 since the number of magazines is 3

And the expected value for the net revenue would be:

E(R) = \frac{1}{15} *(-2) +\frac{2}{15} *(2) +\frac{3}{15}*(6) + \frac{4}{15}*(6) +\frac{3}{15}*(6) +\frac{2}{15}*(6) = \frac{74}{15}=4.93

4 magazines

For this case the total spent is 2*4 = $ 8

And the net revenue for this case would be:

$4-$8 = -$4 , X=1 (demand 1)

$4*2-$8 = $0 , X=2 (demand 2)

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For the values of X=5,6 the net revenue will be $8 since the number of magazines is 4

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E(R) = \frac{1}{15} *(-4) +\frac{2}{15} *(0) +\frac{3}{15}*(4) + \frac{4}{15}*(8) +\frac{3}{15}*(8) +\frac{2}{15}*(8) = \frac{80}{15}=5.33

As as we can see we have a higher expected value for the case with 4 magazines.

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3 years ago
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