Answer:
Impose a simple tax of $8 per unit of production on suppliers of coal.
Explanation:
Given that the question asks us to ensure socially efficient production, then according to social efficiency which means Marginal Social Benefit equals Marginal Social Cost.
Therefore, in this case, the Marginal Social Cost is $8 per unit of coal production, and in order to have equal Marginal Social Benefit of $8 as well, the government should "impose a simple tax of $8 per unit of production on suppliers of coal."
Answer:
The correct answer is letter "E": Through advertising, a company can control, to some extent, to whom the message is sent.
Explanation:
Advertising is the main key to Marketing by which companies promote their goods or services in an attempt to attract a target population. However, the process of determining what advertising technique a firm will use is not that simple. A series of psychological approaches are used to reach consumers strategically.
<em>Companies at a certain level, manage their marketing audience. Though, different mediums of communication allow people of all kinds, not necessarily the company's target population, to be aware of the promotion somehow.</em>
Answer:
Why did the Guardbark want people to leave trees alone? ... He wanted the trees to be left alone because they give us oxygen and are the habitats of lots of diverse species.
I found this answer on google so I hope this helps.
Answer:
I looked for the missing numbers and found the following question:
Your company currently has $1,000 par, 6.5% coupon bonds with 10 years to maturity and a price of $1,078. If you want to issue new 10-year coupon bonds at par, what coupon rate do you need toset? Assume that for both bonds, the next coupon payment is due in exactly six months.
We need to calculate the yield to maturity (YTM) of the current bonds. Since the bonds pay interests every 6 months, then the coupon = $32.50
YTM = {coupon + [(face value - market value)/n]}/[(face value + market value)/2]
YTM = {32.5 + [(1,000 - 1,078)/20]}/[(1,000 + 1,078)/2]
YTM = 28.6 / 1,039 = 0.275 x 2 = 5.5053% ≈ 5.51%
In order to sell the new bonds at par, the coupon rate must be 5.51%