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3 years ago

Why does a campground at a national park not necessarily count as a public good?

2 answers:

6 0

I'm assuming here that "a public good" refers to a public commodity not owned by a private institution. For this question a campground does not necessarily have to be considered a public good because it can be bought. Campgrounds in national parks can actually be owned by private institutions even though the national park itself is a public good. This means that the national park is a public good but once you step into the campsite, you will be in the property of the owner.

In-s [12.5K]3 years ago

5 0

It does not necessarily count as public good because a camp ground is not a good method of showing importance of the national park as the park is open to the public and should be respected in any means possible as they are open to the public and having it as a campground is not a way of showing its importance.

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3 years ago

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4 years ago

Consider four different stocks, all of which have a required return of 15 percent and a most recent dividend of $4.20 per share.

natka813 [3]

Answer:

Dividend yield for W = 5%

Dividend yield for X = 15%

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Explanation:

For a constant growth stock $Price =\frac{D1}{r-g}$

If r is made subject of formula; r= $\frac{D1}{Price}+g$ = div yield + growth rate

For Stock W, given r = 15% and g= 10%; dividend yield = 15%-10%=5%

For Stock X, given r = 15% and g= 0%; dividend yield = 15%-0%=15%

For Stock Y, given r = 15% and g= -5%; dividend yield = 15%-(-5)%=20%

For Stock Z, the price of the stock today is calculated as follows:

Price of the stock today = $\frac{D1}{(1+ke)^1}+\frac{D2}{(1+ke)^2}+\frac{P2}{(1+ke)^2}$ .

where P2= $\frac{D3}{ke-g}$

Price of the stock today = $\frac{4.2(1.2)}{(1+0.15)^1}+\frac{4.2(1.2)^2}{(1+0.15)^2}+\frac{4.2(1.2)^2(1.1)}{(0.15-0.1)(1+0.15)^2}$ =109.57

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4 years ago

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Personally I believe it is something that borders mediocrity, since you should either do something right or do not do it at all. It is like doing something that might work, but not completely.

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3 years ago

Read 2 more answers

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Answer:

Explanation:

1. Calculate the efficiency variance for variable overhead setup costs.

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= Standard Hours - Actual Hours) × Standard rate

= (15000/225 × 5.25 - 15000/250 × 5) × 38

= (350 - 300) × 38

= 50 × 38

= 1900 Favourable

2) Calculate the rate variance for variable overhead setup costs.

This will be:

= Standard rate- Actual rate) × Actual Hour

= (38-40) × (15000/250 × 5)

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= (15000/225×5.25 ×38) - (15000/250×5 ×40)

= 13300 - 12000

= 1300 Favourable

4) Calculate the spending variance for fixed setup overhead costs.

what formular did you use.

This will be:

= Standard Cost - Actual Cost

= 9975-12000

= -2025 Unfavorable

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3 years ago