Answer:
Anomie is a state of normlessness.
Explanation:
Anomie pertains to a <em><u>social condition where a particular society no longer observes the norms, rules, and values previously present in the said social institution. </u></em>It is a state of normlessness. Emile Durkheim, a sociologist, was the first person who coined this term. Anomie happens when there are drastic changes in society.
In the scenario given in the question, social norms can no longer affect the behavior/conduct of a person preoccupied with monetary success. In previous times, moral conduct is an essential and integrative trait necessary to be well-accepted in society. But, a lot has happened: technological advancement, lifestyle goals, and career aspirations. These ambitions drive people to value money more than conduct.
The statement candidates will be fixed up and trained for the election, as racing horses will be fixed up and trained best explains the reason for this analogy.
Option- C.
<u>Explanation:
</u>
The "horse-race" or "gambling framework" story is a popular electoral coverage. "From decades of research we know that media aim to watch elections through competitive lens," Lawrence said.
"Campaigns are portrayed in many respects, including sports events, with an emphasis on who wins, who loses, who's up and who's down, whether we go forward or back in the elections." In addition to political bias, reporters across different media outlets promote biasing views by distilling in simple texts complex campaigns and issues.
Answer: 1.9%
Explanation:
First derive the Market return as this is needed in the Capital Asset Pricing Model by using the same model:
Required return = Risk free rate + Beta * ( market return - Risk free rate)
Using stock Y:
12.4% = Risk free rate + 1 * (market return - Risk free rate)
12.4% = Rf + market return - Rf
Market return = 12.4%
Use this to calculate the Risk free rate:
Stock Z:
8.2% = Rf + 0.6 * (12.4% - Rf)
8.2% = Rf + 7.44% - 0.6Rf
Rf - 0.6Rf = 8.2% - 7.44%
0.4Rf = 0.76%
Rf = 0.76% / 0.4
= 1.9%
Answer:
Marginal analysis is helpful to individuals and businesses in balancing the costs and benefits of additional actions, like whether to produce more, consume more, and similar other decisions, thus determining whether the benefits will exceed costs and increase utility.
