Present worth of geometric series = A *[1 - (1+g)^n / (1+i)^n] / (i-g)
Present worth when increase in rate is 8% = 260 * [1 - (1+0.08)^20 / (1+0.06)^20] / (0.06-0.08)
= 260 * [1 - (1.08)^20 / (1.06)^20] / (-0.02)
= 260 * 22.665423
= 5893.01
Present worth when increase in rate is 4% = 260 * [1 - (1+0.04)^20 / (1+0.06)^20] / (0.06-0.04)
= 260 * [1 - (1.04)^20 / (1.06)^20] / (0.02)
= 260 * 15.839872
= 4118.37
Present worth of savings = 5893.01 - 4118.37 = 1774.64
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