Answer:
B) Retaining
Explanation:
Retaining risk refers to the risk in which the company could able to take the decision with respect to the responsibility for some particular risk
Here in the given situation it represents that the risk is associated with one of the key members so this presents the responsibility that should be considered while retaining a risk
Hence, the correct option is B.
Answer:
2. second-price, sealed-bid auction.
Explanation:
In the given situation, it is mentioned that there is 25 risk -neutral bidders that contains the affiliated values and the same is to be allocated between $0 and $500 million
So, here the type of an action that could maximize the expected revenue is the second price i.e. sealed bid auction as in this the bidder provides the maximum price that received the good in the second maximum price
Therefore, the second option is correct
Answer: Option D
Explanation: In simple words, movement along the demand curve refers to the change in the demand of a product due to change in its price. When there is a change due to factors other than price then such change brings shift in the demand curve.
In the movement, the demand of a commodity remains constant with all other factors such as advertising, income of consumers etc.
Hence from the above we can conclude that the correct option is D.
Answer:
True.
Explanation:
Social inequality can be defined as an existence of unequal rewards and opportunities for different social status or classes within a group of people in a society.
Generally, social inequality is peculiar to a society that is grouped based on race, hierarchy of class, religion, culture and gender. A social inequality is characterized by unequal distribution of wealth, punishment, rewards, opportunities and goods or services to the various classes.
There are two main ways to measure social inequality, they are:
1. Inequality of conditions: refers to the unequal distribution of income, wealth, and material goods.
2. Inequality of opportunities: refers to the unequal distribution of life chances across individuals.
The problem is
missing some parts but nevertheless here is the solution:
Given:
Mean is 28
Standard deviation is 5
So we denote the problem as x <= 2
For X ~ N (28, 5^2)
we are looking for the percentage:
P{X>24} = P {Z>z}
Where z = (24-28)/5 =
4/5 = - 0.80.
P {Z> -0.80} = 1 - P{Z< -0.80} = 1 - 0.2119.
Or in percentage, it is replaced as P{Z< -0.80} = 0.2119,
21.19%.
