Answer:
b. 328,000
Explanation:
The cost of jobs completed in February.
= DM+ OH applied + DL
$96,000 + $119,000 + $113,000 = = $328,000.
Answer:
The extra return above the risk-free rate adjusted for total risk
Explanation:
The Sharpe Ratio was developed by William Sharpe, and it is used by investors to guage the return in an investment against risk.
To calculate it we find the excess return above risk free rate And divide it by the total risk.
This isolates the returns that are attributed to risk taking activity.
A risk free transaction for example is the yield on government treasury bills.
We use only returns associated with risk to get a better picture of risk adjusted return. The higher the ratio the better.
In this scenario, Havtol Inc. is using a web survey system. From the description of the situation, it is clear that the company is using an online system in obtaining feedback from consumers thorough a web survey. It is a system where opening a website would prompt the user to a separate page containing questions in a form a survey while the answers are being collected to a certain server where the company is managing. In this way, they can monitor how well are their products and are the responses of their consumers good or bad. They can easily check whether their methods in advertising are effective.
Answer:
Explanation:
In this specific scenario, the best thing for the agent to do would be to bring the information to the attention of the firm's supervisory principal named to handle such matters in a Supervisory Procedures Manual.
That is because inside information or insider trading is illegal and even though it does not need to be reported to the state securities Administrator, it should still be handled by the firm's supervisory principal in order for it to be handled correctly so that the firm does not get into trouble.
Answer:
$9,760.48
Explanation:
Present value of annuity due = P* [[1 - (1+r)^-(n-1)] / r] + P. Where P = Periodic payment = $1,000, r = Rate of interest per period 4% (0.48/12), n = number of payments 12 (12*1)
Present value of annuity = $1000 * [[1 - (1 + 0.04)^-(12-1)] / 0.04] + $1000
Present value of annuity = $1000*8.760475 + $1000
Present value of annuity = $8760.48 + $1000
Present value of annuity = $9,760.48