Standard #: MA.912.C.2.2


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Interpret the derivative as an instantaneous rate of change or as the slope of the tangent line.


Related Courses

Course Number1111 Course Title222
1202300: Calculus Honors (Specifically in versions: 2014 - 2015, 2015 - 2022, 2022 - 2024, 2024 and beyond (current))


Related Resources

Tutorials

Name Description
Calculus: Derivatives 1

In this video we will learn through an example, that a derivative is simply the slope of a curve at any given point.

Calculating Slope of Tangent Line Using Derivative Definition

In this video we will find the slope of the tangent line using the formal definition of derivative.

Mean Value Theorem

We will learn the meaning of the Mean Value Theorem.

Derivative as Slope of a Tangent Line

We will find the derivative of a function by finding the slope of the tangent line.

Mean Value Theorem

In this video we will take an in depth look at the Mean Value Theorem.

The Derivative of f(x)=x^2 for Any x

In this video we will find the derivative of a function based on the slope of the tangent line.

Student Resources

Tutorials

Name Description
Calculus: Derivatives 1:

In this video we will learn through an example, that a derivative is simply the slope of a curve at any given point.

Calculating Slope of Tangent Line Using Derivative Definition:

In this video we will find the slope of the tangent line using the formal definition of derivative.

Mean Value Theorem:

We will learn the meaning of the Mean Value Theorem.

Derivative as Slope of a Tangent Line:

We will find the derivative of a function by finding the slope of the tangent line.

Mean Value Theorem:

In this video we will take an in depth look at the Mean Value Theorem.

The Derivative of f(x)=x^2 for Any x:

In this video we will find the derivative of a function based on the slope of the tangent line.



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