Find the horizontal asymptote(s) of the function p(x) f (2) = Va(2) where p (г) — 6а2 — а — 2 and g («) — 10д4 — 3ат - Upload your work in the next question. Enter the y-intercept of the horizontal asymptote, rounded to the nearest hundredth, in the box below.
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- I need the domain range and equation of asymptote line please.How can we find the horizontal and vertical asymptotes of the curve?For the function y= x² -8x +20 a. Determine the critical points b. Use the sign test to classify the critical points as a local maxima or local minima c. Use the second derivative test to classify these critical points as a local max/min
- Determine the equation in the form f(x)=1/(kx-c) for a function with the vertical asymptote at x=1 and a y-intercept at -1. Please show all work.The revenue from the sale of x manual food processors is given by R(x)=30x−0.2x2 dollars. The total cost is given by C(x)=0.2x2−34x+1950 dollars, where 0≤x≤130. Determine the interval of sales for which the profit is increasing and the interval for which it is decreasing. Express your answer in open intervals. increasing on : decreasing on :Find the equation of the slant asymptote for the function f(x)=x^2-x/x-2 y=
- Write an equation forna rational function with a vertical asymptotic at x=-2 and x=4, x-intercepts at (-5,0) and (2,0), horizontal asymptotic at y=-4The total daily profit (in thousands of pesos) of a certain food company for the sale of x boxes of buko pie is given by the profit function P(x)=-0.001x^3+0.1x^2+3x-300 , where x is greater than or equal to 0 but less than or equal to 30. Determine the number of boxes of buko pie to be produced in order for the company to realize a maximum profit.Suppose for a company the function of income (in dollars) is given by R(x)=-0.12x^3+1,296x+12201 where x is represented by the number of unities sold. Then the maximum income is: Choose the correct answer