Answer:
$1,107,793.41
Explanation:
The value of the payment today can be ascertained using the present value of an annuity due formula since the first payment is immediate as shown thus:
PV=monthly payment*(1-(1+r)^-n/r*(1+r)
monthly payment=$12,500
r=monthly interest rate=6.48%/12=0.0054
n=number of monthly payments in 10 year=10*12=120
PV=$12,500*(1-(1+0.0054)^-120/0.0054*(1+0.0054)
PV=$12,500*(1-(1.0054)^-120/0.0054*(1.0054)
PV=$12,500*(1-0.524003627
)/0.0054*1.0054
PV=$12,500*0.475996373
/0.0054*1.0054
PV=$1,107,793.41
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Answer:
Is the best method of analyzing mutually exclusive projects.
Explanation:
Net present value is equal to the present value of all the future cash flows of a project, less the initial outlay of project.
Net present value analysis simply concluded about a project to be worth doing when it finds the present value of future cash flows greater than the initial investment and vice versa.
We just have to see which is higher, the present value of future cash flows or the initial investment.
It is assumed that an investment with a positive NPV will be profitable, and an investment with a negative NPV will result in a net loss.
Answer:
The required return is 7.92%
Explanation:
Required return is defined as the minimum return which the investor expects to accomplish through investing in the project.
The required return would be computed as:
Required return = Dividend paid each year / Selling price per share
where
Dividend paid each year is $6,40
Selling price per share amounts to 480.80 per share
Putting the values above:
Required return = $6.40 / $80.80
Required return = 7.92%
