It needs to be an equivalent number to an equator and then times it and multiply the answer
Answer:
a. People are the products of their social environment.
Explanation:
The basis for Durkheim's theory of society is the principle that people are the products of their social environments. around them. Emile Durkheim is a well known sociologist and developed lots of social structure theories, which includes the Division of labor, Anomie and Functionalism. The theories of Emile Durkheim's were founded on the concept of social facts, defined as the norms, values, and structures of society.
Answer:
0.09 or 9%
Explanation:
This question has some irregularities. The correct question should be :
Elinore is asked to invest $4,900 in a friend's business with the promise that the friend will repay $5,390 in one year's time. Elinore finds her best alternative to this investment, with similar risk, is one that will pay her $ 5,341 in one year's time. U.S. securities of similar term offer a rate of return of 7%. What is the opportunity cost of capital in this case?
Solution
Given from the question
Investment (I) = $4,900
Return on investment (ROI) in one year = $5,341
Rate or opportunity cost of capital r is given by
ROI = I × (1 + r)
input the given data
$5,341 = $4,900 (1 + r)
$5,341 = $4,900 + $4,900r
$5,341 - $4,900 = $4,900r
r = ($5,341 - $4,900) / $4,900
r = 0.09
Or 9% in percentage
Answer:
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Explanation:
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Answer:
The US income will be $12,201 and South Korea's income will be $21,911. US income will grow by multiple of 1.2 while South Korea's GDP will grow by multiples of 2.19.
Explanation:
Initial income of both the countries is $10,000.
Growth rate of South Korea is 4%.
Growth rate of US is 1%.
In 20 years, South Korea's income will be,
=Initial income*
=$10,000*
=$10,000*2.1911
=$21,911
Similarly, we can find US income.
=Initial income*
=$10,000*
=$10,000*1.2201
=$12,201
So, South Korea's income is $21,911 while US's income is $12,201.
South Korea's income grows by the multiples of 2.1911. While, US's income grows by the multiples of 1.2201
