Answer:
b. the principle of rights.
Explanation:
Principle of rights in business considers if actions are ethical and how it will affect other's rights.
Principle of rights is a concept postulated by Immanuel Kant, and it is of the view that citizens trust the government to create favorable laws for their citizens. Government will not breach trust by drafting laws that will violate freedom of rights of the citizens.
The right intentions must be present when making decisions that affect people and their interest should not be violated.
Glenda believes everyone has fundamental human rights, and is practicing principle of rights.
Answer: Commodity
Explanation: I believe this is the answer because Commodity money actually presents value because it can be valuable in different ways such as gold and silver.
Answer:
The remaining part of the question:
Which statement is TRUE?
A. Because the payment received by the IAR is small, there is no requirement to notify the client of the payment arrangement with the executing broker
B. Because the client has an investment objective of aggressive growth, requiring an active trading strategy, there is no requirement to notify the client of the payment arrangement with the executing broker
C. The IAR must notify the client of the payment arrangement with the executing broker
D. The IAR must notify RIA of the payment arrangement with the executing broker
<u>Correct Answer:</u>
<u>C. The IAR must notify the client of the payment arrangement with the executing broker
.</u>
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Explanation:
The waiting time at which 10 percent of the people would continue to hold is given as 2.3
<h3>How to solve for the waiting time</h3>
We have to solve for X ~ Exponential(λ).
then E(X) = 1/λ = 3,
= 0.3333
Remember that the cumulative distribution function of X is F(x) = 1 - e^(-λx). ; x is equal to the time in over case
For 10 percent of the people we would have a probability of
10/100 = 0.1
we are to find
P(X ≤ t)
= 1 - e^(0.3333)(t) = 0.1
Our concern is the value of t
Then we take the like terms
1-0.1 = e^(0.3333)(t)
1/0.9 = e^(0.3333)(t)
t = 3 * ln(1/0.9)
= 0.3157
