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gizmo_the_mogwai [7]
2 years ago
10

Eric Patterson earns $82,000 a year. His monthly expenses total $5,400. What is the minimum amount of money that he should set a

side in an emergency fund
Business
1 answer:
slava [35]2 years ago
5 0

Based on the amount earned and the monthly expenses, Eric should set aside <u>$16,200</u> for an emergency fund.

It is generally recommended that when settling cash aside for an emergency fund, the amount that one sets aside be 3 times their monthly expenses.

Eric's monthly expenses are $5,400 so the amount to be set aside should be:

= 5,400 x 3

= $16,200

In conclusion, Eric should set aside $16,200 for the emergency fund.

<em>Find out more at brainly.com/question/13420184. </em>

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It's impossible to choose a correct option as you've not attached any of it. Anyway I think that you mean the term which is called <span>APPROVED BUDGET.</span>
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Answer:

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Explanation:

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When manufacturing overhead costs are assigned to production in a process cost system, it means that
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Answer:

<em>When manufacturing overhead costs are assigned to production in a process cost system, it means that the business uses absorption costing system.</em>

Explanation:

When manufacturing overhead costs are assigned to production in a process cost system, it means that the business uses absorption costing system.

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3 years ago
A company currently pays a dividend of $2.8 per share (D0 = $2.8). It is estimated that the company's dividend will grow at a ra
Vinil7 [7]

Answer:

Intrinsic value: 53.41 dollars

Explanation:

First, we use the CAPM model to know the value of the stock

Ke= r_f + \beta (r_m-r_f)  

risk free 0.085

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beta(non diversifiable risk) 1.3

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D1 = D0 x (1+g) = 2.8 * 1.23 = 3.444

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The next dividends, which are at perpetuity will we solve using the dividned grow model:

\frac{divends}{return-growth} = Intrinsic \: Value

In this case dividends will be:

4.23612 x 1.07 = 4.5326484

return will be how return given by CAPM and g = 7%

plug this into the Dividend grow model.

\frac{4.5326484}{0.1435 - 0.07} = Intrinsic \: Value

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FInally is important to note this values are calculate in their current year. We must bring them to present day using the present value of a lump sum:

\frac{Principal}{(1 + rate)^{time} } = PV

\frac{3.444}{(1 + 0.1435)^{1} } = PV

3.011805859

\frac{4.23612}{(1 + 0.1435)^{2} } = PV

3.239633762

\frac{61.6686857}{(1 + 0.1435)^{2}} = PV

47.16201531

We add them and get the value of the stock:

53.413455

5 0
3 years ago
Which clause protects proceeds from creditors of the beneficiary?
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