et Graph the function y = - by identifying the domain and 1tex 1 + ex any symmetries, finding the derivatives y' and y", finding the critical points and identifying the function's behavior at each one, finding where the curve is increasing and where it is decreasing, finding the points of inflection, determining the concavity of the curve, identifying any asymptotes, and plotting any key points such as intercepts, critical points, and inflection points. Then find coordinates of absolute extreme points, if any.The first derivative of a continuous function y =f(x) is given. Find y\" and then sketch the general shape of the graph of f. y' =x(6-X2) The first derivative of a continuous function y = f(x) is y' = (10x - 5x2) (5 - x)2. Find y\" and then use the graphing procedure to sketch the general shape of the graph off. The first derivative of a continuous function y =f(x) is given. Find y\" and then sketch the general shape of the graph of f. TI: 31: JF: ' - 3 . . . Choose the correct graph below. O A. O B. O c. 7 7 4 4 4 -9 . -3 3 6 9 -9-6 -3 3 6 -9-6 -3 3 6 9The graph of f' is given to the right. Determine x-values corresponding to local minima, local maxima, and inflection points for the graph of f. {E Determine x-values corresponding to local minima. Select the correct choice below and, if necessary, ll in the answer box to complete your choice. {:3 A- The graph off has one or more local minima at x = (Round to the nearest integer as needed. Use a comma to separate answers as needed.) (:2- B. The graph off has no local minima