An investment banker who earns more than $1 million a year, a food service worker who makes minimum wage, and a teacher with a salary of $50,000 per year represent the presence of social <u>inequality </u>within society.
<h3>What is inequality?</h3>
Inequality can be defined as the way in which income or wealth are not distributed equally in a society as some people earn more than others.
Hence, their is the presence of social inequality within a society if a investment banker earn $1 million a year, a food service worker makes minimum wage, and a teacher earn $50,000 per year.
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The correct answer is this one: "segment an organizational market." Variables such as location, the North American Industry Classification System (NAICS) code, and type of buy are all examples of ways to: <span>segment an organizational market.</span>
Answer:
$11,895,000
Explanation:
Expected annual earnings before tax = $21,000,000
Debt issue = $30,000,000
Interest rate = 9%
Annual Interest expenses = $30,000,000 × 9%
= $2,700,000
EBT = EBIT - Interest expenses
= $21,000,000 - $2,700,000
= $18,300,000
Net income = $18,300,000 × (1 - 35%)
= $11,895,000
Cash flows available to equity holders after recapitalization will be $11,895,000.
It might be easier because most credit unions require some kind of affiliation while banks will let anyone with money open and account.
Answer:
5 servings of fries and 2 burgers
Explanation:
The optimal solution to the maximization problem of a consumer is equivalent to the ratio of marginal utilities of goods and it is also equal to the price ratio of the goods. Mathematically:

The burgers and fries marginal utilities are
and
respectively while their prices are
and
respectively. Thus,

Further simplification:
F/B = 5/2 ; F = 2.5B
Using Antonio's budget income,
B = income/
- (
/
)*F
If we use the values in the problem, we have:
B = 20/5 - (2/5)*F = 4 - 0.4F
if we substitute F = 2.5B
B = 4 - 0.4*2.5B
B = 4 - B
B = 4/2 = 2
F =2.5B = 2.5*B = 2.5*2 = 5
Thus, given the budget constraint of Antonio, he can maximize his utility by eating 5 servings of fries and 2 burgers.