Answer:
First option is the right choice.
Explanation:
He will not have as much money for college classes, because he will have to pay for the trailer and its maintenance.
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Answer:
a. Project A requires an up-front expenditure of $1,000,000 and generates a net present value of $3,200.
Explanation:
a.
The company should accept project A because it provides a positive net present value of $3,200 that is the highest among all the projects.
b.
When the IRR of a project is lower than the required rate of return of the project, it will generate the negative net present value because at IRR the net present value of the project will be zero and at a higher rate than IRR it will be negative.
c.
The project with a profitability index of less than 1 generates a negative NPV because the present value of future cash flows is less than the initial cash outflow.
d.
Project D also generates a positive net present value but it is lower than project A. So, after comparing the results we will choose the project with higher NPV.
Answer:
80 years
Explanation:
Data provided in the question:
Simple interest rate charged = 1.25% = 0.0125
Now,
Let principal amount be '$x'
we know, Simple interest = Principal × Interest Rate × Time
Since the debt is doubled this means the interest is equal to the principal amount
Therefore,
$x = $x × 0.0125 × Time
or
1 = 0.0125 × Time
or
Time = 1 ÷ 0.0125
or
Time = 80 years
Answer:
<em>Online shopping one of the most powerful interactive business tools on the Internet today.</em>
Explanation:
Today on internet most powerful interactive business tools is online marketing and shopping. The products and goods and services are easily available on internet and just with the help of delivery person anything can be easily delivered to the doorstep.
There are many intermediaries attached to this business and hence making it super profitable. Therefore, b to c business is on a boom these days and the customers needs are satisfied just sitting at home.
Answer:
Total FV= $678.615.02
Explanation:
<u>First, we need to calculate the value of the annuity at the end of the last payment:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
FV= {2,000*[(1.06^30) - 1]} / 0.06
FV= $158,116.37
<u>Now, the total future value after 25 years:</u>
FV= PV*(1 + i)^n
FV= 158,116.37*(1.06^25)
FV= $678.615.02
