
Question #04520 + Example - Socratic
As you can see, it's a vertical line. Let's test our theory out. Let's take 0 for example.
How do you find all the asymptotes for function g(x)=e^(x-2
The only asymptote is horizontal, and it is y=0, as x->-infty. A function can have horizontal asymptotes (if the limits as x approaches pm infty exist and are finite), vertical ones (if the …
What is the equation of a vertical line that has an #x ... - Socratic
Dec 22, 2016 · The equation of vertical line is x=-2 The equation of vertical line having x-intercept of -2 is x=-2 [Ans]
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How do you find the equation of a normal line if you know the equation of the tangent line? If my tangent line at point (4,8) has the equation #y=5x/6 - 9#, what is the equation of the normal …
If the range for x is {x|x>0}, draw the graph of this function. Help ...
It will be a dashed vertical line at x=0 because 0 is not included and then shaded to the right because x>0 It will be a dashed vertical line at x=0 because 0 is not included and then shaded …
How do you find the center, vertices, foci and eccentricity of
Dec 13, 2015 · Foci: " (0, -sqrt(5)) ; (0, sqrt(5)) Vertices: " (0, -3) ; (0, 3) Co-vertices: (-2, 0) ; (2, 0) Ecentricity: e= sqrt(5)/3 General formula for vertical ellipse ...
Im having problem to find the second derivative , inflection point ...
No inflection points Find concavity: This means concavity is only determined by the vertical asymptote
A line segment is bisected by a line with the equation - y + 4 x = 3 ...
A line segment is bisected by a line with the equation # - y + 4 x = 3 #. If one end of the line segment is at # ( 2 , 6 )#, where is the other end? GeometrySpecial Properties and Parts of …
How do you find the asymptotes for (x^2 - 5x - 3)? | Socratic
The asymptotes are x=3 and y=x-5 An asymptote is defined as a line or curve that another line or curve approaches, but never meets. As such, we simply find the values of x and y that the y …
How do you graph f (x)=x/ (x^2+x-2) using holes, vertical and ...
We can see that the graph "avoids" the lines x=-2 and x=1, our vertical asymptotes. The right and left ends of the graph come close to the line y=0, our horizontal asymptote.