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Inessa [10]
3 years ago
5

Wildhorse Construction Company had a contract starting April 2021, to construct a $24900000 building that is expected to be comp

leted in September 2023, at an estimated cost of $22900000. At the end of 2021, the costs to date were $12595000 and the estimated total costs to complete had not changed. The progress billings during 2015 were $3,600,000 and the cash collected during 2015 was $2,400,000.
At December 31,2015 Cooper would report construction in process in the amount of:_______?
Business
1 answer:
jek_recluse [69]3 years ago
3 0

Answer:

The construction in process amount reported at December 2021 is $13,695,000

Explanation:

In this question, we are asked to state the amount the company will report construction in the process of.

Firstly, we calculate the profit = Total contract price - Expected costs of contract = $24,900,000-$22,900,000 = $2,000,000

The profit in percentage of cost is; 2,000,000/22,900,000 = 8.73%

The costs incurred in 2021 is $12,595,000

The proportionate profit = 12,595,000 * 8.73 = $1,100,000

The construction in process at December 2021 = Cost incurred + Proportionate profit = 12,595,000 + 1,100,000 = $13,695,000

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Answer: Option (D) is correct.

Explanation:

From the information given in the question, it was observed that fiscal policy in year 2 is expansionary by comparing it with the fiscal policy in year 1.

The budget deficit in year 1 is $200 billion and in year 2 is $225 billion, so there is an increase in the budget deficit from year 1 to year 2. This means that there is an implementation of expansionary policy either by increasing government spending or decreasing taxes.

On the other hand, standardized deficit also increases from year 1 to year 2, which is also an indication of expansionary fiscal policy.

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Suppose someone borrows $552,000 today to buy a house in Davis, CA. If the annual interest rate is 4%, with monthly compounding,
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Answer:

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Explanation:

given data

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solution

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so now we apply here Monthly Repayment on Loan formula that is

Monthly Repayment on Loan  = principal ×  \frac{r(1+r)^t}{(1+r)^t -1}    .................1

put here value and we get

Monthly Repayment on Loan  = 552000 × \frac{r(1+0.333)^{360}}{(1+0.333)^{360} -1}    

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