Use the graph of f ' to (a) identify the critical numbers of f, and (b) determine whether f has a relative maximum, a relative minimum, or neither at each critical number.

D. What is the minimum value of f(x)?

b. Give an example of a function f and a point a such that Vf(a) det Hf (a) = 0 for each of the following two cases: i. where f(a) is either a minimum or a maximum; and ii. where f(a) is a saddle point. Explain why your examples meet the criteria specified. c. What fact from this semester's calculus studies has your pair of examples demonstrated? Explain your answer. - 0 and

Let f(x)=2x2-12x+8. Function f(x) has one minimum point at... Diketahui f(x)=2x²-12x+8. Fungsi f(x) memiliki satu titik minimum yaitu titik ... 1. O (3,10) 2. О (3,-10) 3. О (-3,-10) 4. O (-3,10)

Let fx) = x + 2x - 8. For what value(s) of x does fx) have a local minimum?