ston oi pent Suppose f(x) is continuous on [1,2], f(1)=5, and f(2)=9. By the Intermediate Value Theorem, we can conclude (choose all that apply): There exists a c between 1 and 2 such that f(c)=0. There exists a c between 1 and 2 such that f(c)=10. There exists a c between 1 and 2 such that f(c)=8. f(1.5)=7 For any y between 5 and 9, there exists a c between 1 and 2 such that f(c)=y.