First order rate equation results in exponential decay for the integrated rate: C/C0 = e-kt where k is the reaction rate constant in time-1 units. This is an exponential relationship, so it can also be given as
C/C0 = 2-t/τ where τ is the 1/2 life. This makes the problem a matter of inspection as 14.2 minutes is given as the half-life (C/C0 = 1/2). To drop to .025 from .2 is a factor of 1/8 = (1/2)3 which will require 3 half-lives of 3 * 14.2 = 42.6 minutes.