Answer: 15 million people were employed.
Explanation:
Hi, to answer this question we have to multiply the adult population (25,000,000) by the labor-force participation percentage in decimal form (divided by 100).
Mathematically speaking:
25,000,000 x (60/100) = 25,000,000 x 0.6 = 15,000,000 people
15 million people were employed.
Feel free to ask for more if needed or if you did not understand something.
Answer:
Instructions are listed below
Explanation:
Giving the following information:
Ms. Langley is 30 years old and has begun a retirement plan that permits her to place monthly amounts of $400 into a retirement vehicle, beginning one month from now, for 30 consecutive years.
When Ms. Langley reaches her retirement at age 60, she expects to live for 25 more years. The interest rate is 6%.
First, we need to calculate the amount of money that she will have at age 60, using the following formula.
FV= {A*[(1+i)^n-1]}/i
A= monthly deposit= 400
n= 30*12= 360
i= 0.06/12= 0.005
FV= {400[(1.005^360)-1]}/0.005= $401,806.02
Months= 25years*12= 300 months
Monthly= 401,806.02/300= $1,339.35
Answer:
9.98%
Explanation:
Yield to maturity is the annual rate of return that an investor receives if a bond bond is held until the maturity. It is a long term return which is expressed in annual term.
As per given data
Annual Payment = $500
Current price = $5,012
$500 payment each year for indefinite period of time is a perpetuity, value of perpetuity can be calculated as follow
Current Price = Annual Payment / Yield to maturity
Yield to maturity = Annual Payment / Current Price
Yield to maturity = ( Annual payment / Current price ) x 100
Yield to maturity = ( $500 / $5,012 ) x 100
Yield to maturity = 0.0998 x 100
Yield to maturity = 9.98%
Answer:
$2,385,086
Explanation:
To answer this question, we need to use the present value of an ordinary annuity formula:
Where:
- A = Value of the annuity
- i = interest rate
- n = number of compounding periods
Because the interest rate is annual, it is convenient to convert it to a monthly rate.
4.5% annual rate = 0.37% monthly rate.
The number of compounding periods will be = 12 months x 30 years
= 360 months
Now, we simply plug the amounts into the formula:
You will need to have saved $2,385,086 if you plan to retire under the aforementioned circumstances.
