Then the inequality f (x) in the set b >; 0 can be written as 2x+4 >; 0, and the solution is: x & gt-2.
So far, we know that there is exactly one element in set A, that is, -3 is not an element in set B, which satisfies the meaning of the problem.
(2)f(x) is a quadratic function: for example, f(x)=-(x+4)(x-3).
Then the inequality f (x) in the set b >; 0 can be written as: -(x+4)(x-3)>0, that is, (x+4) (x-3).
So far, we know that there is exactly one element in set A, that is, 7 is not an element in set B, which satisfies the meaning of the problem.