The equivalent annual effective rate of interest for fund A
Ra= (1+0.1/12)^12 -1 = 0.1047131 or 10.47%
The equivalent annual effective rate for Fund B (Rb) can be found by first calculating the accumulation function
=> A(t) = exp ( 0.19/2 t2)t0 = Exp ( 0.095 t2)
So, (1+Rb) ^t = Exp (0.095t2)
=> 1+Rb = Exp (0.095t)
=> Rb = Exp (0.095t) - 1
If Fund A and Fund B are to be equivalent , Ra and Rb should be equal
So, Exp (0.095t) - 1 = 0.1047131
=> 0.095t = ln (1.1047131) = 0.0995856
=> t = 1.0482698
So, the two funds will give same value after 1.042698 years
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