Difference between revisions of "ModelCourses/Reform Calculus"

From WeBWorK_wiki
Jump to navigation Jump to search
Line 2: Line 2:
   
 
[https://test.webwork.maa.org/webwork2/Calculus_Reformed/ Try out Reformed Calculus]
 
[https://test.webwork.maa.org/webwork2/Calculus_Reformed/ Try out Reformed Calculus]
  +
  +
* Properties of elementary functions
  +
* Find limits.
  +
* Concepts of continuity and differentiability
  +
* Symbolically compute derivatives.
  +
* Find derivatives graphically and numerically.
  +
* Solve optimization problems
  +
* Solve related rates problems
  +
* Local linearity
  +
* The geometric interpretation of the integral
  +
* Riemann Sums.
  +
* Integrate basic functions.
  +
* Fundamental theorem of calculus.
  +
* Symbolically integrate functions using a variety of techniques.
  +
* Find integrals numerically.
  +
* Determine if an improper integral converges or diverges.
  +
* Compute volumes of rotation
  +
* Apply knowledge of integration in an applied setting.
  +
* Compute Taylor and McLaurin Series.
  +
* Determine if a sequence converges or diverges
  +
* Determine if a series converges or diverges
  +
* Solve simple differential equations

Revision as of 12:27, 6 August 2012

This calculus model covers the entire calculus sequence from a reform point of view. A specific course can be created from this mega-course by choosing choosing the appropriate topics (and deleting the rest).

Try out Reformed Calculus

  • Properties of elementary functions
  • Find limits.
  • Concepts of continuity and differentiability
  • Symbolically compute derivatives.
  • Find derivatives graphically and numerically.
  • Solve optimization problems
  • Solve related rates problems
  • Local linearity
  • The geometric interpretation of the integral
  • Riemann Sums.
  • Integrate basic functions.
  • Fundamental theorem of calculus.
  • Symbolically integrate functions using a variety of techniques.
  • Find integrals numerically.
  • Determine if an improper integral converges or diverges.
  • Compute volumes of rotation
  • Apply knowledge of integration in an applied setting.
  • Compute Taylor and McLaurin Series.
  • Determine if a sequence converges or diverges
  • Determine if a series converges or diverges
  • Solve simple differential equations