If y = f(x) be the concave upward function and y = (x) be a function such that f'(x) g(x) . f(x) = x4 + 2x2 + 10, then
(A) g (x) has at least one root between two consecutive roots of f (x) = 0
(B) g (x) has at most one root between two consecutive roots of f (x) = 0
(C) if α and β are two consecutive roots of f (x) = 0, then αβ <0
(D) when f (x) increases g (x) decreases