Answer:
Option b. A and B are conditionally independent given C2.
Explanation:
The conditional probability of an event is the probability that a given event will occur given that another event, say A has already occurred.
In a case where events A and B are independent (in this case, where the probability of A has no effect on the probability of B occurring), the conditional probability of an event B given that A has taken place is simply the probability of the event A.
If the two events are not independent, then the probability of an event occurs as an intersection of set A and B.
Answer:
The options which is NOT correct is C.
Purchasing power does not increase with inrease in the rate of inflation. There is an inverse relationship between inflation and purchasing power of money.
Explanation:
Inflation refers to the overall increase in prices of goods and services and the erosion of the power of the currency to purchase those goods and services. In otherwords, when inflation happens, one requires more dollar bills to purchase same unit of goods or services.
Deflation is the opposite of inflation. It refers to the decrease in the prices of goods and services and is usually accompained by an increase in the purchasing power of the currency.
Nominal interest rate simply put is the interest payable on a loan without considering processing fees, compounding interest payable and the erosion of the value of such money.
Cheers!
That would be true so you make sure you have all the correct info to put on the application
Answer:
The expected return on the portfolio is:
10.31% ($3,331.40)
Explanation:
a) Data and Calculations:
Portfolio investments: Expected Returns % Expected Returns $
Stock M = $13,400 8.50% $1,139
Stock N = $18,900 11.60% $2,192.40
Total $32,300 10.31% $3,331.40
Total expected returns in percentage is Expected Returns $/Total Investments * 100
= $3,331.40/$32,300 * 100
= 10.31%
b) The expected returns on the portfolio is derived by calculating the expected returns for each investment and summing up. Then dividing the expected portfolio returns by the portfolio investment. This yields 10.31% percentage value.
