Part c: Find the value of Jwxwx. m . . Let [0 10(de -101 III]- Part D: Find the value of Jo [ZfIx] ' j{x)]dx. Consider the differential equation 3: (create a differential equation in terms of both x and y). d x ex. a;; Part E: Sketch a slope field for the given differential equation for the domain [5, 5] and range [5, 5]. Part F: Let y = f(x) be the particular solution to the differential equation with the initial condition 2) = 1. Write an equation for the line tangent to the graph at (2, 1). Let fbe the function given by f(x) = (create an original polynomial of degree 3 with at least 3 terms). ex: f(X) =x3 122 Part A: Identify the relative extrema if Justify if your value is a local minimum, local maximum, or neither. Part B: On what interval(s) is the graph concave up? Concave down? Justify your answer. Using the graph given, create two linear functions from the endpoints of the semicircle at (4, O) and (4, 0) such that the function drawn is continuous in the domain [10, 10]. The function created is f(x). 10 Lr'uombmoa