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This is called an occupational stress. <span> This comes from work, which is stress related.</span><span>
</span><span>There are many factors why people have occupational stress. T</span><span>he load of work, pressure, economic conditions at work and layoffs can lead to such stress. Stress can lead to poor health and behavioral changes.</span><span>
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Answer:
Option c) how a consumer might trade off different levels of consumption of each of two goods, while staying at the same utility level.
Explanation:
This is the very definition of an indifference curve. The points in an indifference curve are the combinations of the quantities (level of consumption) of two different goods which will produce the very same utility to the consumer. The consumer will perceive any of those combinations as having the same utility for him.
For example, a usual graph of various indifference curves will look like the graph attached.
In this graph the combination of 2 pairs of shoes and 15 pants will be perceived as having the same utility as the combination of 5 pairs of shoes and 4 pants. Both are combinations in the same indifference curve, the green one, and the utility of any combination lying in that green curve will be rated the same: u = 1.
Considering the diagrams (file:///C:/Users/Administrator/Desktop/image...1.webp).
The answer is D only.
The diagram shows a shift in the supply curve. Changes in production cost and related factors can cause an entire supply curve to shift right or left. This in turn causes a higher or lower quantity to be supplied at a given price. Additionally, if the cost of resources used to produce a good increases, sellers or suppliers will be less inclined to supply the same quantity at a given price, and the supply curve will shift to the left. Those factors that increase production efficiency such as technology advances, shifts the supply curve to the right.
Answer:
13.85% and 18.9%
Explanation:
As in this exercise we have a free risk asset we will assume that the t-bill has a standard deviation of 0%, so let´s firts calculate the expected return:
where E(r) is the expected return, is the return of the i asset and is the investment in i asset, so applying to this particular case we have:
the calculation of standar deviation follows the same logic of the previous formula: