Let f(x)=ln(1+x) on [0,2]. A trapezoidal estimate with four equal subintervals gives ∫02f(x)dx≈1.6479. Knowing that ∣f′′(x)∣≤(1+x)21 for all x in [0,2], determine an upper bound on the possible error in the corresponding average value. Express your bound as a decimal to three significant figures.