You know that g(x) is a differentiable function and have this graph: y= g'(x) 10 of y = g '(x), the derivative of g(I). You can assume that this graph shows all of the "interesting" behavior of g'(c), and in particular that g'(x) > 0 for a 10. The critical numbers for g(r ) are: The larger of these critical numbers corresponds to: |Select an answer The smaller of these critical numbers corresponds to: |Select an answer Upload your handwritten work in the box below. In your work, EXPLAIN how you know what the critical numbers are and how to classify each critical number as a max/mineither.You know that g(x) is a differentiable function and have this graph: y= g '(x) 5 10 of y - g'(x), the derivative of g(z). "You can assume that this graph shows all of the "interesting" behavior of g' (x), and in particular that g '(x) > 0 for a 10. The critical numbers for g(x) are: The larger of these critical numbers corresponds to: Select an answer Select an answer The smaller of these critical numbers corresponds to neither a local maximum nor a local minimum a local minimum Upload your handwritten work in the box below. a local maximum In your work, EXPLAIN how you know what the critical numbers are and how to classify each critical number as a max/mineither