How to graph a rational function by simplifying to the reciprocal functions

👉 Learn how to graph the reciprocal function. A reciprocal function is a rational function whose expression of the variable is in the denominator. A reciprocal function is of the form f(x) = a / (x + h) + k, where h is the vertical stretch/compression, h is a shift to the left (if h is positive) or to the right (if h is negative) and k is a shift up (if k is positive) or down (if k is negative).

To graph a reciprocal function, we first sketch the graph of the parent function f(x) = 1/x and then apply the required transformations.

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Organized Videos:
✅ How to Graph Rational Functions
   • How to Graph Rational Functions  
✅ Graph Reciprocal Functions | Learn About
   • Graph Reciprocal Functions | Learn About  
✅ How Graph the Reciprocal Function
   • How Graph the Reciprocal Function  
✅ Find the x and y-intercepts of a Rational Function
   • Find the x and y-intercepts of a Rati...  
✅ How to Graph Rational Functions with Asymptotes
   • How to Graph Rational Functions with ...  

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