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Arturiano [62]
2 years ago
6

Carlos bought a building (AB) for $113,000 in 2014. He added an leasehold improvements addition to the building for $26,000. In

2018, he sold (SP) it for $212,000. What was his long-term capital gain (LTCG) (ignore depreciation
Business
1 answer:
gulaghasi [49]2 years ago
3 0

Answer:

Long-term capital gain = $73,000

Explanation:

The long-term capital gain (LTCG) can be calculated using the following formula:

Long-term capital gain = Selling price - Cost of acquisition - Cost of improvement .............. (1)

Where;

Selling price = $212,000

Cost of acquisition = $113,000

Cost of improvement = $26,000

Substituting the values into equation (1), we have:

Long-term capital gain = $212,000 - $113,000 - $26,000 = $73,000

Note:

Since no information on cost inflation index is given in the question, that implies that there is no need to use indexed cost of acquisition and indexed cost of  improvement in our calculation. Therefore, the Cost of acquisition and Cost of improvement has to be used as given in the question.

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When income fell by 6 percent and sales of soda decreased by 12 percent, then the income elasticity for soda would be

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Interest is the charge that is levied on the principal at a fixed percentage. The percentage of interest in the lifetime cost of the laptop is 13.7%.

<h3>What is interest?</h3>

Interest is the payment that the borrower incurs as a percentage of the principal for borrowing money.

Compound interest refers to the interest calculated on the principal and the interest up to the current interest period. The compound interest can be calculated using the formula:

\rm Compound\:interest = P(1+ \dfrac{r}{n})^{nt} - P  , where P is the principal amount, r is the rate of interest, n is the number of times the interest is compounded, and t is the tenure. The total number of period is represented as nt.

The total lifetime cost of the laptop will be the combination of its purchase price, interest, and electricity expense.

Given,

The value of the laptop (P) is $779

The number of years of the loan is 2.5 years.

The APR is 11.27%.

The interest on the laptop will be:

\rm Compound\:interest = P(1+ \dfrac{r}{n})^{nt} - P\\\\\rm Compound\:interest = \$779(1+ \dfrac{0.1127}{12})^{(12)(2.5)} - \$779\\\\\rm Compound\:interest = \$779(1.0094)^{30} - \$779\\\\\rm Compound\:interest = \$779(1.3237) - \$779\\\\\rm Compound\:interest = \$1031.167 - \$779\\\\\rm Compound\:interest = \$252.167

The electricity charges for 6 years will be calculated as the product of electricity charges per day and the number of days in 6 years.

Total number of days will be calculated as:

\rm Total\:number\:of\:days = (365 \times 4) + (366 \times 2)\\\\\rm Total\:number\:of\:days = 2192 \:days

Therefore electricity charges will be:

\rm Electricity \:charges = 2192 \times \$0.36\\\\\rm Electricity \:charges = \$789.12

Hence the total lifetime value of the laptop is:

\rm Total\: lifetime \:value = \$779 + \$252.167 + \$789.12\\\\\rm Total\: lifetime \:value = \$1830.287

The percentage of interest in total lifetime value is:

\rm Percentage\:of\:interest = \dfrac{Interest}{Total\: lifetime \:value}\times 100\\\\\rm Percentage\:of\:interest = \dfrac{252.167}{1830.287}\times 100\\\\\rm Percentage\:of\:interest = 13.7\%

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