In Exercises 17-24, find the horizontal asymptotes. 17. f(x) = 18. f(x): = 19. f(x) = 20. f(x) = 2x² – 3x - 8x² +8 8x²-x² 7+11x - 4x4 36x² +7 9x +4 √36x4 +7 9x² +4

Q(x)=5x^2-19x-4/2x^2-7x-4 Find the vertical, horizontal, and oblique asymptotes?

A given function is: f(x) = x^2 - 25 / x^2 - 4x - 5 a.) Please identify the x-intercept and y-intercept of the function.  b.) Please find any vertical or horizontal asymptotes. Thanks!

f(x) = x^3+2x^2+5x+8/x^2-2. find the slant asymptotes and give answer in the form of y= mx+b

The number of thousand mp3 players produced per month by a certain manufacturer t months after the start of the year 2004 can be described by the function f(t)=0.2t^2 + 3t + 3 As they sell more players, the company's profit increases both because they are selling more players and because economies of scale mean they can produce each player more cheaply. The manufacturer's total profit (in thousands of dollars) when x thousand mp3 players are made is given by the function g(x)=0.01x^2 +4x +20 We assume that the company sells all of the mp3 players that it produces. Calculate the rate at which the sales of mp3 players increases (in thousands of players per month) in terms of t.   Rate of increase :  .4t +3 thousand players per month. Calculate the rate at which the manufacturer's profit increases (in thousands of dollars per thousand mp3 players) in terms of x.   Rate of increase :  .02x +4 thousand dollars per thousand mp3 players. ?? Calculate the rate at which the manufacturer's…

2. Let fx) = - 10 (x+ 2 )² (x – 3)(x + 2)*. Do not use your calculator until part d. a. List the factors and the x-intercepts (zeros) of f(x). In the right column, circle either touch or passthrough describing what the graph will do at each x-intercept. appearance at x-intercept touch pass-through factor x-intercept at x = ? touch pass-through touch pass-through b. What are the degree and the leading coefficient? degree: leading coefficient: c. What are the end behaviors (up or down)? left end: right end: d. Now graph f(x) on your calculator. Adjust the window until you can see all of the features listed above. D Then, sketch the screen.