For a positive number aaa, let I(a)=∫0a(4−2x2) dx.I(a)=\int_0^a(4-2^{x^2})\,dx.I(a)=∫0a(4−2x2)dx. Then dIda=0\dfrac{dI}{da}=0dadI=0 when aaa equals A1+52\frac{1+\sqrt5}{2}21+5B2\sqrt22C1−52\frac{1-\sqrt5}{2}21−5D111E222