If Professor Siegel is correct that stocks are less risky than bonds, then the risk premium on stock may be zero. Assuming that the risk-free interest rate is 2.5 percent, the growth rate of dividends is 1 percent and the current level of dividends is $70, use the dividend-discount model to compute the level of the S&P 500 that is warranted by the fundamentals.
Instruction: Round your response to 2 decimal places.
The level of the S&P 500 is
Answer:
Dividend discount model:
Price= D(1+g)/r-g
g=growth rate 1%
r= as given in question risk free rate 2.5%
D₀= $70
D₁=$70(1+0.01) with growth rate
Solution:
70(1+0.01)/(0.025-0.01)
=$4713.33
Unexpectedly high inflation tends to hurt lenders the most. When lenders lend money, it is valuable , but the amount of money that must be returned to him/her is fixed. Over time, the value of the money keeps depreciating and finally when the borrower does return the money, the value decreases to a very small amount, which is not worth much. For example, let's say a borrower borrows money from a lender to buy a car. With time, the value of money depreciated so much that when the borrower finally returns the money, the same amount of money is not even worth buying a box a matches!
Answer:
It should be ensured that the ethics code of the company is both global as well as local in scope
Explanation:
Code of ethics is the set of the principles which is to be followed by the company or business in order to conduct or perform and it will guide the behavior as well as decision making.
The motive of the code is to provide the members with the guidelines for the making the ethical decisions as well as choices in order to perform the work.
So, the ethic or code should ensure that it has both local as well as global scope for the company.
NOTE: The options are missing so providing the direct answer.
Answer:
True
Explanation:
If a natural disaster occurs, house insurance can prevent you from further financial loss, as some compensation would be given.
Answer:
Explanation:
When interest is compounded annually, we can use the following formula to calculate the amount in the account at the end of a given time period.:
Where:
Let's solve the previous equation for t:
Divide both sides by PV:
Take the natural logarithm of both sides:
Replace the data provided by the problem:
