Let:
x = amount in the account invested in 2.5%
20000 - x = amount in the account invested in 3%
Solution:
.025x + .03 (20000 - x) = 540
.025x + 600 - .03x = 540
-.005x + 600 = 540
-.005x = 540 - 600
-.005x = -60
x = 12000
Therefore, that person invests 12,000 at 2.5%
and
20,000 - 12,000 = 8,000 at 3%
Answer:
C) there was an offer, acceptance, and consideration
Explanation:
The doctrine of promissory estoppel requires that the following 5 elements must exist:
- The parties must anticipate that some type of legal relationship will exist between them.
- One party must have made a promise to another party.
- One party must rely on the promise made by the other party.
- The party that relied on the promise made by the other party must suffer a detriment if the promise is not fulfilled.
- Unconscionability
, in other words, there is nothing that forbids the party from performing the promise.
<span>The nominal group technique which is a group process involving problem identification, solution generation, and decision making. Its uses are in groups of many sizes, who want to make their decision quickly, as by a vote, but want everyone's opinions taken into account</span>
Answer
The answer and procedures of the exercise are attached in the following archives.
Explanation
You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.
Answer:
decreases as the investor increases the number of stocks in her portfolio.
Explanation:
In Business, a portfolio can be defined as a wide range of financial investments such as bonds, stocks, cash, commodity, real estate, cash equivalent, art etc that are being held by an individual or organization.
The risk associated with a portfolio decreases as the investor increases the number of stocks in her portfolio.
This ultimately implies that, as the number of assets being held by an individual or organization increases, the risk associated with such a portfolio decreases. Generally, this is referred to as diversification.
