Answer:
A. $820,036.47
B. No, the firm should not undertake this specific project
C. If the interest rate go higher by 1 percent the risk is that the present cash flow savings limits of the amount of $860,000 set by the management will fall.
Explanation:
a. Calculation to Determine the value of the future cash flow savings expected to be generated by this project.
PRESENT VALUE
2020 = $110,000/(1.07)^1
2020= $102,803.74
2021= $120,000/(1.07)^2
2021=$104,812.65
2022 =$130,000/(1.07)^3
2022=$106,118.72
2023 =$150,000/(1.07)^4
2023=$114,434.28
2024 =$160,000/(1.07)^5
2021=$114,077.79
2025 =$150,000/(1.07)^6
2025=$99,951.33
2026 =$90,000/(1.11)^7
2026=$433,49.26
2027 =$90,000/(1.11)^8
2027=$39,053.38
2028 =$90,000/(1.11)^9
2028=$351,83.23
2029 =$90,000/(1.11)^10
2029=$31,696.60
2030 =$90000/(1.11)^11
2030=$28,555.49
TOTAL VALUE $820,036.47
Therefore the value of the future cash flow savings expected to be generated by this project is $820,036.47 .
b. Based on the criterion that was set by the management, the firm should NOT undertake this specific project reason been that the total amount of the PRESENT VALUE (PV) cash inflow of the amount of $820,036.47 is LESSER than the present cash flow savings of the amount of $860,000 that was set by the management.
c. Based on the information given in a situation were the interest rate go higher by 1 percent the risk is that the present cash flow savings limits of the amount of $860,000 set by the management will fall.
1.9 billion servings world wide per day
Answer: C
Explanation:
Final capital account balance is talking about the final financial status of the partnership business at liquidation. The final allocation will be made based on the financial status of the business.
Answer:
PV= $22,677.03
Explanation:
Giving the following formula:
Number of periods (n)= 9 years
Annual payment (A)= $3,800
Discount rate (i)= 12%
<u>First, we will calculate the future value of the payments using the following formula:</u>
FV= {A*[(1+i)^n-1]}/i + {[A*(1+i)^n]-A}
FV= {3,800*[(1.12^9) - 1]} / 0.12 + {[3,800*(1.12^9)] - 3,800}
FV= 56,147.49 + 6,737.7
FV= $62,885.19
<u>Now, the present value:</u>
PV= FV / (1 + i)^n
PV= 62,885.19 / (1.12^9)
PV= $22,677.03