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Sholpan [36]
3 years ago
8

General Inertia Corporation made a distribution of $50,000 to Henry Tiara in partial liquidation of the company on December 31,

20X3. Henry owns 500 shares (50%) of General Inertia. The distribution was in exchange for 250 shares of Henry's stock in the company. After the partial liquidation, Henry continued to own 50% of the remaining stock in General Inertia. At the time of the distribution, the shares had a fair market value of $200 per share. Henry's income tax basis in the shares was $100 per share. General Inertia had total E&P of $800,000 at the time of the distribution. What are the tax consequences to Henry because of the transaction? A. Henry has dividend income of $50,000 and a tax basis in his remaining shares of $100 per share. B. Henry has capital gain of $25,000 and a tax basis in his remaining shares of $100 per share. C. Henry has dividend income of $50,000 and a tax basis in his remaining shares of $200 per share. D. Henry has capital gain of $25,000 and a tax basis in his remaining shares of $200 per share.
Business
1 answer:
pochemuha3 years ago
3 0

Answer: B

Explanation:

Henry has capital gain of $25,000 and a tax basis in his remaining shares of $100 per share

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Assuming that the current interest rate is 6 percent, compute the present value of a five-year, 5 percent coupon bond with a fac
Mandarinka [93]

Answer:

PV when interest rate is 6% = $957.88

PV when interest rate is 7%= $918

PV when interest rate is 5%= $1,000

Explanation:

The price of a bond is equivalent to the present value of all the cash flows that are likely to accrue to an investor once the bond is bought. These cash-flows are the periodic coupon payments that are to be paid annually and the par value of the bond that will be paid at the end of 5 years.  

During the 5 years, there are 5 equal periodic coupon payments that will be made. Given a par value equal to $1,000, in each  year, and a coupon rate equal to 5% the annual coupon paid will be = $50. This stream of cash-flows is an ordinary annuity.

The  PV of the cash-flows = PV of the coupon payments + PV of the par value of the bond

Assuming the current interest rate is 6 percent

PV =50*PV Annuity Factor for 5 periods at 6%+ $1,000* PV Interest factor with i=6% and n =5

= 50*\frac{[1-(1+0.06)^-^5]}{0.06}+ \frac{1,000}{(1+0.06)^5} = $957.88

The bond sells at a discount.

Assuming the current interest rate is 7 percent

PV =50*PV Annuity Factor for 5 periods at 7%+ $1,000* PV Interest factor with i=7% and n =5

= 50*\frac{[1-(1+0.07)^-^5]}{0.07}+ \frac{1,000}{(1+0.07)^5} = $918

The bond sells at a discount.

Assuming the current interest rate is 5 percent

PV =50*PV Annuity Factor for 5 periods at 5%+ $1,000* PV Interest factor with i=5% and n =5

= 50*\frac{[1-(1+0.05)^-^5]}{0.05}+ \frac{1,000}{(1+0.05)^5} = $1,000

The bond sells at par

7 0
3 years ago
A nut wholesaler sells a mix of peanuts and cashews. the wholesaler charges $2.80 per pound for peanuts and $5.30 per pound for
Vitek1552 [10]
Let p be the number of pounds of peanuts and c the number of pounds of cashews 
If a 100-pound mix is to sell for $3.30 per pound 
Then the total value of the mix would be $3.30 x 100 = $330,  
so we have 
 2.80*p + 5.30*c = 330 ------ (1)
 We also know that the total mix is 100 pounds, so:
 p + c = 100 ------------- (2)
 Solving these system of equations we have that c=20 and p =100 - c from
(2)
 p = 80 pound of peanuts
6 0
4 years ago
The average ticket price for a concert at the opera house was ​$50. The average attendance was 2500. When the ticket price was r
Ber [7]

Answer:

The price per ticket should be $37.5

Explanation:

First we need to determine the change in demand (attendance) as a result of every $1 increase in the price of ticket.

The ticket price increased by $4 (from 50 to 54) and the demand fell by 400 (from 2500 to 2100). The change per dollar is,  400 / 4 = 100.

So, for every $1 increase in price, demand falls by 100.

The revenue is calculated by multiplying price by quantity demanded. Revenue equation will be,

Let x be the change in price from $50.

Revenue = (50 + x)  * (2500 - 100x)

Revenue = 125000 - 5000x + 2500x - 100x²

Revenue = 125000 - 2500x - 100x²

To calculate the price that maximizes the revenue, we need to take the derivative of this equation.

d/dx = 0 - 1 * 2500x° - 2 * 100x

0 = -2500  -  200x

2500 = -200x

2500 / -200 = x

-12.5 = x

Price should be 50 - 12.5 = 37.5

At price $37.5 the revenue of the Opera House is maximized.

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Answer:

low; lowers

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8 0
4 years ago
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6 0
3 years ago
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