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- 2. (15) The graph of y = 234 32- (enter the equation of the horizontal asymptote) has a horizontal asymptote with equationsketch graph of y=e^x/x^2-9 showing any asymtotes and any local maxima or minima1) A y-intercept at the point 2) x-intercepts at the point(s) 3) Vertical asymptotes at x = 4) Horizontal asymptote at y =
- 1 How do I get the end behaviour 2 how do I get the behaviours approaching vertical asymptotes, how would this be seen in a graph?In an economic enterprise, the total amount T that is produced is a function of the amount n of a given input used in the process of production. For example, the yield of a crop depends on the amount of fertilizer used, and the number of widgets manufactured depends on the number of workers. Because of the law of diminishing returns, a graph for T commonly has an inflection point followed by a maximum, so a cubic model may be appropriate. In this exercise we use the model shown below, with n measured in thousands of units of input and T measured in thousands of units of product. T = −2n3 + 3n2 + n (a) Make a graph of T as a function of n. Include values of n up to 1.5 thousand units. (b) Express using functional notation the amount produced if the input is 1.02 thousand units. (Round your answer to two decimal places.)T( )Calculate that value. (Round your answer to two decimal places.) thousand units(c) Find the approximate location of the inflection point. (Round…3)Find a function whose graph is a parabola with vertex (3, 1) and that passes through the point (−2, 5). . y(x) =
- 5x−12/x^2−x−42 has vertical asymptote(s) at x=A rectangle is inscribed in the region bounded by the graph of y= e1-2x^2 and have one of its side lie on the x-axis. What are the dimensions of such a rectangle with the largest possible area?y = 2x / 1-x2 Asymptotes, critical points, extreme points of the curve, By finding the turning points and the ranges where they are ascending-descending, up-down convex Draw the graph.