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tatyana61 [14]
3 years ago
6

An increase in the firm's WACC will decrease projects' NPVs, which could change the accept/reject decision for any potential pro

ject. However, such a change would have no impact on projects' IRRs. Therefore, the accept/reject decision under the IRR method is independent of the cost of capital.
True

or

False
Business
1 answer:
STatiana [176]3 years ago
7 0

Answer:

False

Explanation:

The first part was true. A higher WACC results in a lower NPV simply because a higher discount rate results in a lower present value.

E.g. 100 / (1 + 6%)³ = 83.96, but if we increase r to 10%, then 100 / (1 + 10%)³ = 75.13

The second part is wrong because under the IRR method, the decision rule is very simple, all projects are accepted if their IRR is higher than the project's WACC (or discount rate). I.e. if hte project's WACC increases, so does the chance of the project being rejected because the IRR might be lower than the WACC.

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If the borrower has a previous foreclosure, can he use FHA to purchase a new home?
snow_tiger [21]

Answer:

Yes he can use FHA

Explanation:

Because FHA Loans are the most forgiving of foreclosures. To qualify for an FHA mortgage loan, you must wait at least three years after the foreclosure. The three year clock starts ticking from the time that the foreclosure case has ended, usually from the date that you prior home was sold in the foreclosure preceeding. If the foreclosure also involved an FHA loan, the three year waiting periods starts from the date that FHA paid the prior lender on its claim

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3 years ago
Harry Corporation's common stock currently sells for $180 per share. Harry just paid a dividend of $10.18 and dividends are expe
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Answer:

$190.64

Explanation:

Data provided in the question:

Current selling price of shares = $180 per share

Dividend paid = $10.18

Expected growth rate, g = 6% = 0.06

Required rate of return, r = 12% = 0.12

Now,

The dividend for the following year to the next year, D1 = $10.18 × (1 + g)ⁿ

here, n = 2 ( i.e the duration of next year and the following year )

thus,

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or

D1 = $11.438

Therefore,

Price of stock one year from now = \frac{\textup{D1}}{\textup{(r-g)}}

= \frac{\textup{11.438}}{\textup{0.12-0.06}}

= 190.637 ≈ $190.64

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