Learn how to find the critical values of a function

👉 Learn how to find the critical values of a function. The critical values of a function are the points where the graph turns. They are also called the turning points of a function.

To obtain the critical points of a function, first, we obtain the first derivative of the function. Next, we set the first derivative equal to zero and solve for x. the values of x obtained are the critical points of the function.

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Organized Videos:
✅Applications of the Derivative
   • Applications of the Derivative  
✅Determine Increasing or Decreasing Function From a Table
   • Determine Increasing or Decreasing Fu...  
✅Concavity of Functions
   • Concavity of Functions  
✅Extreme Value Theorem of Functions
   • Extreme Value Theorem of Functions  
✅First Derivative Test for Functions
   • First Derivative Test for Functions  
✅Find the Critical Values of a Function
   • Find the Critical Values of a Function  
✅Extrema, Concavity, Increasing Decreasing Intervals from a Graph
   • Extrema, Concavity, Increasing Decrea...  
✅Sketch the Graph of the First and Second Derivative
   • Find the Points of Inflection of a Fu...  
✅Find the Points of Inflection of a Function
   • Find the Points of Inflection of a Fu...  
✅Second Derivative Test For a Function
   • Second Derivative Test For a Function  
✅Intermediate Value Theorem of Functions
   • Intermediate Value Theorem of Functions  

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