The functions f,gf,gf,g, and hhh are related by f′(x)=g(x+2)f'(x)=g(x+2)f′(x)=g(x+2) g′(x)=h(x−2)g'(x)=h(x-2)g′(x)=h(x−2) It follows that f′′(3x)f''(3x)f′′(3x) equals Ah(3x+2)h(3x+2)h(3x+2)B3h′(3x)3h'(3x)3h′(3x)Ch(3x)h(3x)h(3x)D9h(3x)9h(3x)9h(3x)E6h′(3x)6h'(3x)6h′(3x)Fh(3x−2)h(3x-2)h(3x−2)