3. #24 pg 309 in book (section 7.1} Consider the vector space V = C[3,3]. Determine if the subset S of V, where S is the set of real-valued functions f such that f(1) + f (1) = 0, is a subspace of V, and if so, prove it. If not, give an example showing that one of the subspace conditions is not satisfied. 4. #32 pg 309 in book (section 7.1} Consider the vector space V = C(R). Determine if the subset S of V, where S is the set of real- valued functions it such that f_:e'x2h(x)dx = 0, is a subspace of V, and if so, prove it. If not, give an example showing that one of the subspace conditions is not satised