Answer:
a) should install the solar cells
alternative 1, solar cells
initial investment $18,000
annual expenses $2,400 (5 years)
NPV = $27,097.89
AW = (10% x $27,097.89) / [1 - (1 + 10%)⁻⁵] = $7,148.36
alternative 2, power line
initial investment $27,500
annual expenses $1,000 (5 years)
NPV = $31,290.79
AW = (10% x $31,290.79) / [1 - (1 + 10%)⁻⁵] = $8,254.43
b) $23,307.10
Answer:
The long term capital gain= $30000-$25000
The long term capital gain= $5000
The basis in stock will be zero after the distribution.
Explanation:
Step 1 of 3
Tax treatment of amount distributed to shareholders:
The amount received as distribution to a shareholder under S Corporation is equal to the cash and fair market value of property distributed. The distribution is considered as tax-free to the limit that it does not exceed shareholder’s basis in the company’s stock. Any amount received in excess of basis will be treated as capital gain.
Step 2 of 3
However, taxation depends whether S Corporation has ever been a C Company or it posses’ accumulated earnings and profits. If it was never a C Corporation or doesn’t holds AEP then distribution equals to basis of share in S Corporation is a tax free gain for shareholder. Gain over and above basis is taxed as capital gains.
Step 3 of 3
In the given problem, C is a shareholder in S Corporation. He receives $30,000 as cash distribution. His basis in stock is $25,000. The distribution up to basis of stock is tax free distribution and above that is charged to capital gains. It is as follows-
Thus, capital gain of is taxable in hands of C. His basis in S Corporation will reduced to zero as entire distribution is over and above basis of his stock.
The option that will be best in this scenario would be a <span>Parallel test.
In a parallel test, same input will be entered in two different version of simulation. By doing this, we could create multiple simulations to test several possibilities and reducing the total time needed at the same time. The downside is that this test exposes the tester to a high risk of making a mistake.</span>
The profit made by the team would be $(575.75 - 65.00) that is equal to $510.75.
Divide this by 15 players, we get profit of $34.05 per player.