Answer:
Letter A is correct.<u><em> At the competitive level.</em></u>
Explanation:
An <u><em>oligopoly</em></u> is a marketing structure that occurs when some companies come together to determine the supply of products or services.
In this type of market there is imperfect competition, where market control is exercised by few companies, capable of regulating the behaviors and market decisions of other companies.
Therefore in an oligopoly situation the ideal is that the price level of a company be defined at a competitive level, since the goods produced are homogeneous and the degree of differentiation occurs in the variables of service, quality, image and not so much in the variation of prices. price.
C. Voluntary Exchange
Voluntary exchange means buyers and sellers freely and willingly participating in marketplace transactions.
Answer:
what's your question on it?
The zero-based budget is the the most effective type of budget because its keeps the firm aware of how much money is flowing in and out.
<h3>What is a zero-based budget?</h3>
A zero-based budget means a method of budgeting where all the expenses must be explained for each new period.
The zero-based budget is very important because its process ensure that that is a justification for all operating expenses and areas that company are generating revenue.
In conclusion, the zero-based budget is the the most effective type of budget because its keeps the firm aware of how much money is flowing in and out.
Read more about zero-based budget
<em>brainly.com/question/24950624</em>
Answer:
Tha annual effective yield rate for the bond is:
= 6.2%
Explanation:
a) Data and Calculations:
Bond par value = $1,000
Annual coupon rate = 6%
Annual spot interest rates = 7%, 8%, and 9% for year 1, year 2, and year 3 respectively
Current value of bond = $970 ($1,000 * 99% * 99% * 99%)
Annual coupon payments = $60 * 3 = $180
Effective rate for the three years = $180/$970 * 100 = 18.6%
Annualized effective yield rate = 6.2% (18.6%/3)
OR
Annualized effective yield rate = (Annual coupon payments/Current value of bonds)
= 6.2% ($60/$970)
