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https://math.answers.com/math-and-arithmetic/How_do_you_deal_with_sketching_of_rational_functions

How do you deal with sketching of rational functions? - Answers

since it is a rational function u need to consider the following key things; 1.asymtotes which include the following -vertical -horizontal -oblique given any question of rational funcion at least one must appear 2.for max and min. find the first derivative of f(x) 3.for concavity and inflection point find the second derivative and equate to zero f"(x)=0 from here any other idear of curve sketching is valid



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How do you deal with sketching of rational functions? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_deal_with_sketching_of_rational_functions

since it is a rational function u need to consider the following key things; 1.asymtotes which include the following -vertical -horizontal -oblique given any question of rational funcion at least one must appear 2.for max and min. find the first derivative of f(x) 3.for concavity and inflection point find the second derivative and equate to zero f"(x)=0 from here any other idear of curve sketching is valid



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https://math.answers.com/math-and-arithmetic/How_do_you_deal_with_sketching_of_rational_functions

How do you deal with sketching of rational functions? - Answers

since it is a rational function u need to consider the following key things; 1.asymtotes which include the following -vertical -horizontal -oblique given any question of rational funcion at least one must appear 2.for max and min. find the first derivative of f(x) 3.for concavity and inflection point find the second derivative and equate to zero f"(x)=0 from here any other idear of curve sketching is valid

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      since it is a rational function u need to consider the following key things; 1.asymtotes which include the following -vertical -horizontal -oblique given any question of rational funcion at least one must appear 2.for max and min. find the first derivative of f(x) 3.for concavity and inflection point find the second derivative and equate to zero f"(x)=0 from here any other idear of curve sketching is valid

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