Answer:
True
Explanation:
This is an example of Constructive dilemma. It is a true rule of inference of propositional logic. It infers that, if P implies Q and R implies S and either P or R is true, then either Q or S has to be true. Therefore entering the teaching profession, means no money for vacations; and not entering the teaching profession, means no time for vacations. If you must either enter or not enter the teaching profession, it follows that either you will have no money or no time for vacations.
capitalism.
<h3>Describe capitalism?</h3>
Capitalism is an economic system that relies on private ownership of the means of production and their commercial application. Key components of capitalism include capital accumulation, competitive markets, the pricing structure, private property, the recognition of property rights, voluntary exchange, and wage labor.
<h3>An economic system is what?</h3>
A government or community can utilize an economic system as a tool to plan and distribute resources, services, and products across a region or country. Economic systems are in charge of the production factors like labor and capital.
<h3>What exactly does a "pure market economy" entail?</h3>
Government does not significantly interfere in important economic areas and has minimal control over resources. The sources of regulation, on the other hand, are the law of supply and demand and human conduct. Most of what we know about the market economy comes from theory. There isn't a true pure market system, to put it another way.
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Answer:
The Correct answer is "liability of foreignness"
Explanation:
Walmart didn't redo its methodologies for Germany and kept it same as that what it practiced in America. This came about into the social contrasts that forestalled Walmart from growing in Germany. In addition, the Company likewise acquired greater expenses in the field of coordination since it was new to the locale. Hence, together these elements called for greater expenses that were exposed to the liability of foreignness.
Answer:
$35
Explanation:
Calculation of the amount of the call premium on a $1,000 par value bond
Using this formula
Call premium= Amount of Semiannual coupon bonds- Bonds have par value
Let plug in the formula
Call premium =$1,035-$1,000
Call premium =$35
Therefore the amount of the call premium if the bonds have a par value of $1000 will be $35
Answer:
6,000 composite units
Explanation:
A B C Total
Selling price per unit 37 47 57
Less: Variable cost per unit <u>30</u> <u>31</u> <u>34</u>
CM per unit 7 16 23
Sales mix <u>3</u> <u>2</u> <u>1</u>
CM per sales mix <u>21</u> <u>32</u> <u>23</u> 76
Break even in composite unit = Fixed cost / CM per sales mix
Break even in composite unit = $456,000 / 76
Break even in composite unit = 6,000