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3 years ago

EA8.

Business

1 answer:

Agata [3.3K]3 years ago

8 0

Answer:

293,000 units

Explanation:

As we know that

Ending work in process inventory units = Beginning inventory units + units started - units completed and transferred

72,000 units = 75,000 units + 290,000 units - units completed and transferred

72,000 units = 365,000 units - units completed and transferred

So, the units completed and transferred would be

= 365,000 units - 72,000 units

= 293,000 units

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What is the overall process for developing information systems from planning and analysis through implementation and maintenance

love history [14]

Answer:

The correct answer is A. Systems development life cycle

Explanation:

System Development Life Cycle (SDLC) is the overall process for developing information systems, from planning and analysis through implementation and maintenance.

The phases are: Plan, analysis, design, develop, test, implement, maintain

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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

premium market =(market rate - risk free) = 0.045

beta(non diversifiable risk) 1.3

$Ke= 0.085 + 1.3 (0.045)$

Ke 0.14350

Now we need to know the present value of the future dividends:

D0 = 2.8

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

D2 3.444 x 1.23 = 4.2361200

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.

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

value of the dividends at perpetity: 61.6686857

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:

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