Hi
Pls see below:
Please note that Part 1 is the answer. Part 2 is only for your understanding of how the question is been solved.
Part 1: Copied and pasted from excel I worked on so that you can just copy and paste the data into your excel.
Part 2: This snip shows the formulas used in excel to solve.
Here you go...
Part 1: Copied and pasted from excel I worked on so that you can just copy and paste the data into your excel.
Year 2004 Rent | 24000 | |||||||
Option 1: Pay the Rent at every year end | ||||||||
Year | Rent | Tax Savings on Rent | Net outflow | PVF | Present value | |||
Previous year Rent x 110% | Rent x 22% | Rent + (Tax savings) | [1/(1+r)^n] | Net outflows x PVF | ||||
2005 | $ 26,400 | $ (5,808) | $ 20,592 | 0.8929 | $ 18,386 | |||
2006 | $ 29,040 | $ (6,389) | $ 22,651 | 0.7972 | $ 18,057 | |||
2007 | $ 31,944 | $ (7,028) | $ 24,916 | 0.7118 | $ 17,735 | |||
2008 | $ 35,138 | $ (7,730) | $ 27,408 | 0.6355 | $ 17,418 | |||
Present value of Rental payments | $ 71,596 | |||||||
Option 2: Take a Bank loan and pay $ 80,000 rent now | ||||||||
Bank loan repayment schedule | ||||||||
Year | Opening Loan | Principal Repaid | Closing loan | Interest @ 12% | Tax Savings on interest | Total outflow | PVF | Present value |
A | B | A-B = C | A x 12% =D | D x 22% E | B+D+E= F | [1/(1+r)^n]= G | F x G | |
2005 | $ 80,000 | $ 20,000 | $ 60,000 | $ 9,600 | $ (2,112) | $ 27,488 | 0.8929 | $ 24,543 |
2006 | $ 60,000 | $ 20,000 | $ 40,000 | $ 7,200 | $ (1,584) | $ 25,616 | 0.7972 | $ 20,421 |
2007 | $ 40,000 | $ 20,000 | $ 20,000 | $ 4,800 | $ (1,056) | $ 23,744 | 0.7118 | $ 16,901 |
2008 | $ 20,000 | $ 20,000 | $ - | $ 2,400 | $ (528) | $ 21,872 | 0.6355 | $ 13,900 |
Present value of total outflows | $ 75,764 |
Conclusion: Since the present value of cash flows is less in the rental payments at every year-end, it is better to not go for a lumpsum payment option by taking a loan.
Part 2: This snip shows the formulas used in excel to solve.
Year 2004 Rent | 24000 | |||||||
Option 1: Pay the Rent at every year end | ||||||||
Year | Rent | Tax Savings on Rent | Net outflow | PVF | Present value | |||
Previous year Rent x 110% | Rent x 22% | Rent + (Tax savings) | [1/(1+r)^n] | Net outflows x PVF | ||||
2005 | =C2*110% | =-C7*22% | =D7+C7 | =1/(1.12)^1 | =E7*F7 | |||
=B7+1 | =C7*110% | =-C8*22% | =D8+C8 | =1/(1.12)^2 | =E8*F8 | |||
=B8+1 | =C8*110% | =-C9*22% | =D9+C9 | =1/(1.12)^3 | =E9*F9 | |||
=B9+1 | =C9*110% | =-C10*22% | =D10+C10 | =1/(1.12)^4 | =E10*F10 | |||
Present value of Rental payments | =SUM(G7:G11) | |||||||
Option 2: Take a Bank loan and pay $ 80,000 rent now | ||||||||
Bank loan repayment schedule | ||||||||
Year | Opening Loan | Principal Repaid | Closing loan | Interest @ 12% | Tax Savings on interest | Total outflow | PVF | Present value |
A | B | A-B = C | A x 12% =D | D x 22% E | B+D+E= F | [1/(1+r)^n]= G | F x G | |
2005 | 80000 | 20000 | =C18-D18 | =C18*12% | =-F18*22% | =D18+F18+G18 | =1/(1.12)^1 | =I18*H18 |
=B18+1 | =E18 | 20000 | =C19-D19 | =C19*12% | =-F19*22% | =D19+F19+G19 | =1/(1.12)^2 | =I19*H19 |
=B19+1 | =E19 | 20000 | =C20-D20 | =C20*12% | =-F20*22% | =D20+F20+G20 | =1/(1.12)^3 | =I20*H20 |
=B20+1 | =E20 | 20000 | =C21-D21 | =C21*12% | =-F21*22% | =D21+F21+G21 | =1/(1.12)^4 | =I21*H21 |
Present value of total outflows | =SUM(J18:J22) | |||||||
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