Answer:
b) third-degree price discrimination.
Explanation:
The price gouging happens on prices when is carried out by the seller, goods, services or goods to a higher level than what is considered acceptable or fair and potentially considered unethically. This usually occurs after a demand or supply shock. Common examples include price increases for basic needs after hurricanes or other natural disasters.
First-degree discrimination (perfect price discrimination) appears when a business charges the maximum possible price for each unit consumed because prices are diverse among some units. In this case, where a company charges a different price for every good or service sold.
Second-degree price discrimination is the concept in which a company charges a different price when there are demands for different quantities consumed, such as quantity discounts on bulk purchases.
Third-degree price discrimination is the case in which a company charges a different price to different consumer groups. This is the type of most common type of price discrimination. If we see in the question there is given distinctive ticket price offers to senior citizens and/or students. That’s why we should choose third-degree price discrimination.
Answer:
Abbot makes a savings of $74,000 in the current year.
Review full presentation of answers in the attaches
Explanation:
Answer:
275
Explanation:
You will add all the figures;that is;44+67+91+18+55=275
Answer:
$23.6 per share
Explanation:
Given that,
Total common equity = $5,500,000
Shares outstanding = 250,000
Net income = $525,000
Dividends paid out = $125,000
Total value at the end:
= Total common equity + Net income - Dividends paid out
= $5,500,000 + $525,000 - $125,000
= $5,900,000
Therefore,
Book value per share at 2014 year end:
= Total value at the end ÷ No. of shares outstanding
= $5,900,000 ÷ 250,000
= $23.6 per share
Answer:
The actual effective annual rate is <u>3.33%</u>.
Explanation:
Effective Annual Rate (EAR) refers to an interest rate has been adjusted for compounding over specified period of time.
Effective annual rate can therefore be described as the interest rate that paid to an investor in a year after compounding has been adjusted for.
Effective annual rate can be computed using the following formula:
EAR = [(1 + (i / n))^n] - 1 .............................(1)
Where;
i = Annual interest rate claimed by the dealer = 3.28%, or 0.0328
n = Number of compounding periods or months = 12
Substituting the values into equation (1), we have:
EAR = [(1 + (0.0328 / 12))^12] - 1 = 0.0332976137123635
EAR = 0.0333, or 3.33% approximately.
Therefore, the actual effective annual rate is <u>3.33%</u>.
