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Elena-2011 [213]
3 years ago
9

On February 1, 2020, Nelson Corporation purchased a parcel of land as a factory site for $320,000. An old building on the proper

ty was demolished, and construction began on a new building which was completed on November 1, 2020. Costs incurred during this period are listed below:
Demolition of old building $ 20,000Architect's fees 35,000Legal fees for title investigation and purchase contract 5,000Construction costs 1,390,000(Salvaged materials resulting from demolition were sold for $10,000.)

Nelson should record the cost of the land and new building, respectively, as?
Business
1 answer:
Sergeu [11.5K]3 years ago
4 0

Answer:

$335,000; $1,425,000

Explanation:

Record cost of the land as follows:

= Cost of purchasing parcel of land + Demolition of old building + Legal fees - value of Salvaged materials sold

= 320,000 + 20,000 + 5,000 - 10,000

= $335,000

Record cost of the new building as follows:

= Architect's fees + Construction costs

= 35,000 + 1,390,000

= $1,425,000

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The investment is the amount that should be invested in order to generate the income

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So this should be the example of the investment

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Purchasing power is a producer's ability to buy goods and services. answer true false
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Relevant costs for target costing include:
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Correct answer is D. All future costs, both variable and fixed

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A high-interest savings account pays 5. 5% interest compounded annually. If $300 is deposited initially and again at the first o
Arte-miy333 [17]

For the given question, the summation that represents the money in account is:

\begin{aligned}\sum_{10}^{n=1}316.5(1.055)^{n-1} \end{aligned}

The principal amount if compounded annually, the formula that represents the amount to be received after n years is:

\rm A = P(1 + \dfrac{r}{100})^t where A is the amount received after compounding, P is the principal, r is the rate of interest and t is the tenure.

<h3>Solution:</h3>

Given:

Annual interest rate(r) is 5.5%

Principal is(P) $300

Tenure is(t) 10 years

On substituting the values in the formula \rm A = P(1 + \dfrac{r}{100})^t

The amount received after compounding at the end of 1 year will be:

\rm A = 300(1 + \dfrac{5.5}{100})^1\\&#10;\\&#10;A=300(1.055)\\&#10;\\&#10;A=\$316.5

Similarly, the amount to be received after 2 years will be:

316.5+316.5(1.055)

The amount received after 10 years will be:

316.5+316.5(1.055)+316.5(1.055)^2+.......  upto 10 years

Therefore the summation that represents the money in account after 10 years is:

\begin{aligned}\sum_{10}^{n=1}316.5(1.055)^{n-1} \end{aligned}

Learn more about compound interest here:

brainly.com/question/25857212

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2 years ago
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