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Calculus AB/BC - Defining the Derivative of a Function and Using Derivative Notation AP Test PrepCalculus AB/BC - Defining the Derivative of a Function and Using Derivative Notation AP Test Prep
Publisher
Flipped Math
Resource Details
Curator Rating
Educator Rating
Not yet Rated
Grade
10th - 12th
Subjects
Math
1 more...
Resource Types
Instructional Videos
1 more...
Media Length
18:18
Audiences
For Teacher Use
1 more...
Duration
45 mins
Instructional Strategies
Direct Instruction
2 more...
Technology
Video
Internet Access
Accessibility
Closed Captions
1 more...
Year
2020
Usage Permissions
Fine Print: Educational Use
AP Test Prep

Calculus AB/BC - Defining the Derivative of a Function and Using Derivative Notation

Curated and Reviewed by Lesson Planet
This Calculus AB/BC - Defining the Derivative of a Function and Using Derivative Notation ap test prep also includes:
  • Defining the Derivative of a Function and Using Derivative Notation
  • Worksheet Packet (.pdf)
  • Practice Solutions (.pdf)
  • Corrective Assignment 1 (.pdf)
  • Corrective Assignment 2 (.pdf)
  • Join to access all included materials

Pupils learn how to find the derivative of a function by applying the definition using limits. Learners understand that the derivative provides the slope of the tangent line and use that information to find the equation of the tangent line at a given point on a graph. Scholars use the worksheet to practice the skill in the second of eleven lessons in Unit 2.

34 Views 3 Downloads

Concepts

derivatives, rate of change, tangent lines, slope, flipped classrooms

Additional Tags

math

Instructional Ideas

  • Use the performance on the first worksheet to create groups for additional instruction on finding the derivatives

Classroom Considerations

  • Assumes individuals have knowledge of limits
  • Pupils should be very comfortable with generating equivalent expressions
  • This video is hosted on YouTube

Pros

  • Includes answer keys
  • Contains additional practice for struggling learners
  • Provides an interactive to see how the slope of the tangent line is determined graphically

Cons

  • None

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