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VARVARA [1.3K]
2 years ago
6

If a payment cap is applied and the required payment does not cover the interest expense, the unpaid interest is added to the lo

an thereby increasing the loan balance even though the required payment is being made. This is known as ___________.
Business
1 answer:
spin [16.1K]2 years ago
6 0

The condition when a payment cap is applied and the required payment does not cover the interest expense, the unpaid interest is added to the loan thereby increasing the loan balance even though the required payment is being made, is known as a negative amortization.

<h3>What is negative amortization?</h3>

A condition where the amount owed by an individual keeps adding even after the repayments are done is known as negative amortization.

Such condition of a negative amortization arises as the amount being repaid does not fully or partly cover the interest amount.

Hence, the significance of negative amortization is aforementioned.

Learn more about negative amortization here:

brainly.com/question/22232264

#SPJ1

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Trade between countries tends to a. reduce both competition and specialization. b. reduce competition and increase specializatio
Shtirlitz [24]

Answer: (D) Increase both competition and specialization      

Explanation:

 According to the given question, the trading between the different types of countries are trends to increase both specialization and competition in the market as it producing various types of products which increase the competition level with different types of organisation as well as Countries.

The specialization is also majorly affect the trading process between different types of countries by producing the specialized products by focusing on the efficiency.

The specialization is plays an important role in trade as by exchanging the various types of products then it automatically increase the production and the productivity.

 Therefore, Option (D) is correct answer.

8 0
4 years ago
Say you start a new job running the
CaHeK987 [17]

Answer: W4

Explanation:

A W4 is what you fill out when starting a job, a W2 is what they send you to file your taxes

7 0
3 years ago
You have just purchased a new warehouse. To finance the purchase, you've arranged for a 25-year mortgage for 80 percent of the $
Ahat [919]

Answer:

  • <u><em>7.67%</em></u>

Explanation:

Monthly payments from <em>mortgages</em> are calculated with the compounding montly interest rate.

Thus, you can "calculate" the monthly rate and the multiply by 12 to obtain the <em>APR</em> (annual percentage rate).

The equation for the <em>monthly payment </em>is:

Monthly\text{ }Payment=Loan\times \bigg[\dfrac{r(1+r)^t}{(1+r)^t-1}\bigg]

  • Loan = 80% × $1,800,00 = $1,440,000
  • Monthly payment = $10,800
  • t = number of months = 25 × 12 = 300

Substitute:

      \$10,800=\$1,440,000\times \bigg[\dfrac{r(1+r)^{300}}{(1+r)^{300}-1}\bigg]

You must find r but it is very difficult to make it the subject of the equation; thus, the best is to do succesive calculations:

Tests:

          r                     monthyly payment

  • 0.01                       $15,166.43     > $10,800 ⇒ lower
  • 0.005                    $ 9,277.94    < $10,800 ⇒ increase
  • 0.006                    $10,362.08    pretty close; increase a little bit
  • 0.00639059         $10,800          ↔ this is the number

Multiply the rate by 12 (to obtain the APR): 0.00639059 × 12 = 0.07668708 = 7.67%.

  • APR = 7.67% ← answer
5 0
3 years ago
The given data represent the total compensation for 10 randomly selected CEOs and their​ company's stock performance in 2009. An
jok3333 [9.3K]

Missing Question Data:

As the Question is missing relevant data, I have searched for it online and found a question similar. The data is attached in a picture file. It might be a little different from your actual question but same approach can be used to solve the question.

Answer with Explanation:

For simplicity, we denote the compensations with variable <em>x </em>and the stock return with variable <em>y.</em> Let us first find the mean and standard deviation for both compensation (x) and return (y).

Mean of Compensation (<em>x) </em> will be,

X\;=\;\frac{26.43\;+\;12.03\;+\;19.74\;+\;13.54\;+\;11.97\;+\;11.41\;+\;25.94\;+\;14.46\;+\;17.13\;+\;14.71}{10}

X\; = \;16.737

Mean of Stock Return (y) will be,

Y\;=\;\frac{5.43\;+\;30.89\;+\;31.89\;+\;80.06\;-\;8.22\;+\;2.89\;+\;4.39\;+\;10.95\;+\;4.18\;+\;11.94}{10}

Y\;=\;17.44

Standard Deviation for Compensation (x) is given by,

\sigma _{x}\;=\;\sqrt{\frac{\sum (x_{i}-X)^{2}}{N}}

\sigma _{x}\;=\;\sqrt{\frac{(26.43-16.73)^{2}+(12.03-16.73)^{2}+....+(14.71-16.73)^{2}}{10}}

\sigma _{x}\;=\;5.30

Standard Deviation for Compensation (x) is given by,

\sigma _{y}\;=\;\sqrt{\frac{\sum (y_{i}-Y)^{2}}{N}}

\sigma _{y}\;=\;\sqrt{\frac{(5.43-17.44)^{2}+(30.89-17.44)^{2}+....+(11.94-17.44)^{2}}{10}}

\sigma_{y}\;=\;23.97

To find the predicted stock return, we have to use the equation for of line of regression,

y_{required}\;-\;Y\;=\;z\;*\;\frac{\sigma _{x}}{\sigma _{y}}\;*\;(x_{required}-X)\;.........\;(1)

where,

z\; =\;Correlation\;coefficient\;=\;-0.2426\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;(given)

x_{required}\;=\;Compensation\;of\;\$15\;million\;=\;15

y_{required}\;=\;Stock\;return\;at\;x_{required}

Equation (1) will become,

y_{required}\;-\;17.44\;=\;-0.2426\;*\;\frac{5.30}{23.97}\;*\;(15\;-\;16.73)

y_{required}\;=\;-0.054*\;(-1.73)\;+\;17.44\;

y_{required}\;=\;17.533.

4 0
3 years ago
Heinrich established a scientific approach for accident causation by starting with the accident and working backwards
Simora [160]
<span>The answer for this question is b. False. The first scientific approach established by Heinrich is focus on Prevention and is a linear approach that looks like a Domino effect. His model starts with the possible mistakes and according to this model by eliminating one of the factor (mistakes or possible causes of accident) an accident can be prevented. Today this model is called Domino theory. Heinrich established this model and called it Scientific Approach for Accident Prevention.</span>
6 0
3 years ago
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