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
Business firms that sell to retailers and other merchants, and/or to industrial, institutional, and commercial users-but which do not sell in large amounts to final consumers-are called wholesalers. These are businesses that would purchase product in very large amounts and sells them to other businesses or the retailers at a lower price whose target customers are the consumers.
Answer:
brainstorming method i choose this because no one can judge on what i suggest because sometimes i feel so underestimated
Answer:
The solution shows that a rate of return of 10% which provides an annuity factor of 4.868 generates an NPV which is equal to zero. Thus, our IRR or internal rate of return is 10%.
Explanation:
The IRR or internal rate of return is the rate at which NPV or Net Present Value of the investment becomes zero. We are provided with the initial outlay for the project and the annual cash inflows along with time period. Using the annuity factors given below, we need to find out the factor which makes the NPV zero. The NPV is calculated as follows,
NPV = Present Value of Cash Inflows - Initial Outlay
We can try out each annuity factor and see what NPV is generates.
1. 6% rate (Annuity factor = 5.582)
NPV = (30000 * 5.582) - 146040
NPV = $21420
2. 8% rate (Annuity factor = 5.206)
NPV = (30000 * 5.206) - 146040
NPV = $10140
3. 10% rate (Annuity factor = 4.868)
NPV = (30000 * 4.868) - 146040
NPV = $0
So, from the above solution we can see that a rate of return of 10% which provides an annuity factor of 4.868 generates an NPV which is equal to zero. Thus, our IRR or internal rate of return is 10%
