Answer:
A.
Explanation:
A trustworthy person is one who can be relied on and be trusted by other people in many things such as keeping secret, helping people, etc. This requires many characteristics such as honesty, positiveness or being considerate, kind and compassionate.
Although honesty is one characteristic needed to be a trustworthy person, this is not enough for being considered trustworthy, so that B is eliminated.
Similarly, a person who has never harmed others is the kind one. This answer is also not enough to describe a trustworthy person.
The last answer has totally different meaning from a trustworthy person. Sharing values just help make people in a relationship understand each other, does not mean reliable.
Answer:
The answer to this question is Upward.
Explanation:
CSIRT is at lower level then the organizational and IT/infoSec management in the hierarchical structure.
So if the CSIRT sends some information to organizational and IT/infoSec the flow should be considered as upward flow.
Hence we that the answer to this question is upward.
Answer:
The appropriate approach is "Principal-agent problems".
Explanation:
- A contradiction of objectives or priority between someone individual or organization as well as the authorized accompanying documents to operate over its behalf is considered as Principal-agent problem.
- The possession of a commodity or fundamental assigns immediate supervision of that resource to some other agency may transpire in whatsoever circumstance.
Answer:A. government regulators and taxpayers.
Explanation: Insurance premium is the amount of money initially paid by an organisation which can be a profit making Organisation or non profit making Organisation or an individual before the start of an insurance policy.
An actuarially fair level is the compensation level that is commensurate with the premium of the policy holder.
IF THE INSURANCE PREMIUM IS TO BE SET BELOW THE ACTUARIALLY FAIR LEVEL THE GOVERNMENT AND TAX PAYERS WILL BE EXPECTED TO PAY THE FOR THE DIFFERENCE.
Answer and Explanation:
The computation of the effective annual rate in each of the following cases are
1.
Effective annual rate = [(1+annual percentage rate ÷ period)^period]- 1
= (1 +0 .09 ÷ 4)^4 - 1
= 9.31%
2.
Effective annual rate = [(1+annual percentage rate ÷ period)^period]- 1
= (1 + 0.16 ÷ 12)^12-1
= 17.23%
3.
Effective annual rate = [(1+annual percentage rate ÷ period)^period]- 1
= (1 + 0.12 ÷ 365)^365-1
= 12.75%
4 .
Effective annual rate = [(e)^Annual percentage rate]-1
e=2.71828
So,
=[(2.71828)^0.11]-1
= 11.63%
