Find the slant asymptote of the following function: To find the slant asymptote, I need to do the long division: I need to remember that the slant asymptote is the polynomial part of the answer (that is, the asymptote is the part across the top of the division, set equal to y), not...
The Horizontal line y = f(x)= 0/(1-0) = 0/1 = 0, that is, y=0, is the Equation of the Horizontal Asymptote. Please Click on the Image for a better understanding. Given the Rational Function, f(x)= x/(x-2), to find the Horizontal Asymptote, we Divide both the Numerator (...
How To:Write a slope-intercept equation given an X-Y table Math ByWonderHowTo 36 How To:Graph a parabola properly in vertex form Math ByStephanieCMTucker 37 How To:Divide small numbers by big numbers Math Bydaylightspool 38 How To:Find a number given Its percent ...
We need to long divide the polynomials. Long Dividing Polyomials The quotient is {eq}\dfrac{1}{2}x {/eq}, and so we have a slant asymptote of {eq}y = \dfrac{1}{2}x {/eq}. The end behavior of {eq}f(x) = \dfrac{x^4 + 3x^2 - 1}{2x^3 + 5x} {/eq} is {eq}...
The equation of your line is x + 2. 8 Draw the line alongside the graph of the polynomial. Graph your line to verify that it is actually an asymptote. In the example above, you would need to graph x + 2 to see that the line moves alongside the graph of your polynomial but never...