Answer: $4 per share
Explanation:
The par value of the common stock is given as:
= 
= 
= $4 per share
Here;
Common stock denotes the shares entitling their holder to dividends that vary in amount .
Answer:
Question 1: The most correct option is option D, which is 0.0133
Question 2: Her data is a random sample from the population of interest.
Explanation: For the first question;
Standard error I the error in the standard deviation. To calculate standard error the formula is used.
S.E = Sd/√n
S.E = standard error
Sd= standard deviation = 0.2
n = number of occurrence = 180
The proportion of the regular users of vitamin among the 180 people is the standard deviation between them.
Using equation above.
S.E = 0.20 ÷ √180 =
0.20 ÷ 13.42 = 0.0149
S.E is 0.0149, when compared to the options, the most correct option is 0.0133, because the question states the answer to be approximately to which of the option.
QUESTION2:
Her research will have much error, because she chooses the car to count. Therefore the research procedure has not satisfied the process that will produce an accurate result. Since she has choosed the street to be her population of interest, all the cars in the street should be counted.
This is not a randomized controlled research, so selection of cars to count is not necessary.
THE PRINCIPAL IS THE $3000 WHICH SAM INVESTED.
In accounting, the principal refers to the amount of money which the investor used to do a particular business over a specific period of time. The profit made during this period is called return on investment [ROI]. In the question given above, $300 is the return on investment.
In the case of borrowing, the principal refers to the total amount of money that is borrowed for a period of time. The money will have to be repaid with an interest on it.
The type or kind of insurance that is being described here, would be life insurance, I believe.
Answer:
Expected withdrawal is $45,000 for 30 years = total of $1,350,000
You will be required to invest in $25.063 every year.
Explanation:
By applying the goal seek formula in excel to determine the annual invested fund, based on a compounded interest rate of 6% over a duration of up to a maximum of 25 years from Year 0, we can clearly see that Savings ought to be $25,063 for every year.
The future Value of each saved fund is derived and added to future value of each years subsequent saved fund to arrive at a total expectation of $1,350,000 expected value after 25 years (i.e. $45,000 annual withdrawal x 30 years of withdrawal)
This brings total savings to $626,572 for the entire 25 years
Kindly refer to the attachment for breakdown of workings.
