Answer:
B. The time spent on the task
Explanation:
The time that Dana spends carrying out her task is a cost to her. That cost can be calculated by ascertaining the gains or benefits she has missed due to the research.
If Dana were not doing the research, she would be engaged in other activities. Those activities could have been of benefit to her, be it financially or otherwise. The benefits foregone are the cost of Dana doing the research.
<span>The probability of incurring bankruptcy increases as a firm's debt/equity ratio decreases.
FALSE</span>
Answer:
$532.24
Explanation:
Since Mr. Wise will be making monthly payments for the period of 25 years in order to accumulated the $1,000,000 at the end of 25 years, therefore, the future value of annuity shall be used to determine the monthly payments to be deposited by Mr Wise. The formula of future value of annuity is given as follows:
Future value of annuity=R[((1+i)^n-1)/i]
In the given scenario:
Future value of annuity=amount after 25 years=$1,000.000
R=monthly payments to be deposited by Mr Wise=?
i=interest rate per month=12/12=1%
n=number of payments involved=25*12=300
$1,000,000=R[((1+1%)^300-1)/1%]
R=$532.24
Answer:
<u>d. Increases allocation to any stock that changes its corporate name</u>
<u>Explanation</u>:
This manager that does this practice is least likely to replicate performance because that is an unprofessional practice.
In most cases when there is a change in the name of a stock it indicates a red signal that the stock price is bad and thus the company may decide to change it's name, thus the future performance of the company diminishes.
Answer:
The correct answer is D: $10,329
Explanation:
Giving the following information:
You want to have the equivalent of $700,000 (in terms of today's spending power) when you retire in 30 years. Assume a 3% rate of annual inflation. The interest rate is 10% annual.
First, we need to determine how much is $700,000 in 30 years.
FV= PV*(1+i)^n
FV= 700000*(1.03^30)= $1,699,083.73
Now, we can calculate the annual payment required using the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual payment
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (1,699,083.73* 0.10)/[(1.10^30)-1]= $10329
