Learn how to write the equation of a tangent line through a point of a function

Описание: 👉 Learn how to find and write the equation of the tangent line of a curve at a given point. The tangent of a curve at a point is a line that touches the circumference of the curve at that point.
To find the equation of the tangent line of a curve at a given point, we start with the point-slope form of the equation of a line given by y - y1 = m(x - x1). The slope of the tangent line at that point is obtained by first differentiating the equation of the curve and then substituting the x-value of the given point into the derivative.

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Organized Videos:
✅The Derivative
   • The Derivative  
✅Find the First and Second Derivatives of a Function
   • Find the First and Second Derivatives of a...  
✅Find the Differentiability of a Function
   • Find the Differentiability of a Function  
✅Find the Derivative of Absolute Value Function
   • Find the Derivative of Absolute Value Func...  
✅Find the Derivative of Exponential and Logarithmic Functions
   • Find the Derivative of Exponential and Log...  
✅Find the Derivative using Implicit Differentiation
   • Find the Derivative using Implicit Differe...  
✅Find the Derivative of Inverse Functions
   • Find the Derivative of Inverse Functions  
✅Find the Point Where the Tagent Line is Horizontal
   • Find the Point Where the Tangent Line is H...  
✅Write the Equation of the Tangent Line
   • Write the Equation of the Tangent Line  
✅Find the Derivative from a Table
   • Find the Derivative from a Table  
✅Chain Rule Differentiation
   • Chain Rule Differentiation  
✅Product Rule Derivatives
   • Product Rule Derivatives  
✅Find the Derivative of Trigonometric Functions
   • Find the Derivative of Trigonometric Funct...  
✅Find the Derivative using the Power Rule
   • Find the Derivative using the Power Rule  
✅Quotient Rule Derivatives
   • Quotient Rule Derivatives  
✅Solve Related Rates Problems
   • Solve Related Rates Problems  

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