The statement is a gradient series. The interest i= 6% = 6%/12 = 0.5% = 0.005 ; n = 12*2 = 24 months
Annual Worth = A' + G(A/G,i,n)
Annual Worth = 5500 + 300 [(1/i) - (n/(1+i)^n - 1)
Annual Worth = 5500 + 300 [(1/0.005) - (24/(1+0.005)^24 - 1)
Annual Worth = 8378.32
Equivalent Annual worth = 8378.32(P/A,i,n) = 8378.32(P/A,6,12)
Equivalent Annual worth = 8378.32 {[(1+i)^n - 1] - [i(1+i)^n]}
Equivalent Annual worth = 8378.32 {[(1+0.06)^12 - 1] - [0.06(1+0.06)^12]}
Equivalent Annual worth = $70243.56
The nearest answer is option B = $70040
Note: The variation in the answer may be due to rounding of decimal places
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