Solution:
For Story 1, the cash flows are shown as:
| t=0 | t=1 | t=2 | t=3 | t=4 |
| -158 | 10 | 40 | 73 | 118 |
Using IRR function, we can compute the IRR as 14.159%. [In excel, IRR can be calculated as =IRR(range of values)]
The table can be computed as:
| Month | Beg. Balance | Interest Withdrawl | Deposit | End Balance |
| 0 | 158 | 158.00 | ||
| 1 | 158.00 | 10 | 0 | =158*(1+14.159%)-10=170.37 |
| 2 | 170.37 | 40 | 0 | =170.37*(1+14.159%)-40=154.49 |
| 3 | 154.49 | 73 | 0 | =154.49*(1+14.159%)-73=103.37 |
| 4 | 103.37 | 118 | 0 | =103.37*(1+14.159%)-118=0.00 |
For Story 2, the cash flows are as follows:
| t=0 | t=1 | t=2 | t=3 | t=4 |
| -158 | 118 | 73 | 40 | 10 |
Using IRR function, we can compute the IRR as 28.79%. [In excel, IRR can be calculated as =IRR(range of values)]
The table can be computed as:
| Month | Beg. Balance | Interest Withdrawl | Deposit | End Balance |
| 0 | 158 | 158.00 | ||
| 1 | 158.00 | 118 | 0 | =158*(1+28.79%)-118=85.48 |
| 2 | 85.48 | 73 | 0 | =85.48*(1+28.79%)-73=37.09 |
| 3 | 37.09 | 40 | 0 | =37.09*(1+28.79%)-40=7.76 |
| 4 | 7.76 | 10 | 0 | =7.76*(1+28.79%)-10=0.00 |
IRR is higher in the second case because of the declining withdrawals, i.e., a higher amount of withdrawals in the initial years and of the lower amount in later years. IRR is also considered as a reinvestment rate, hence, in the second case, the remained amount after each withdrawal has to be reinvested at a higher rate to cater to the subsequent period's withdrawals.
The difference between the ending balance of period 3 in both case is calculated as = 103.37-7.76 = 95.60
Hence, Option D is the answer
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