Updates: Difference between revisions

Revision as of 04:29, 27 January 2022

Update 3

Explain linear approximation and the concept of the derivative being the best approximation of a function near a point
Conditions for differentiability
+ Polar coordinates (I think there needs to be an extra paragraph about the polar axis)
Examples of polar coordinates
Parametric equations (the confusion is still there, need to fix the graph to avoid the confusion)
Properties of limits
Notation of derivatives
Explains derivatives of higher orders
Chain rule
Where to add transcendental functions?
Explain the notation dy/dx (guidorizzi has it)
Limits at infinity, explain better than "Because x^2 grows without limits"
Properties of derivatives
Max and min
It may be wrong to say "for each epsilon", check that
Add proofs or at least links to the basic algebraic properties (add in that chapter, long division of polynomials and completing the square)

List de pessoas para contactar

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 * Explain linear approximation and the concept of the derivative being the best approximation of a function near a point
 * Conditions for differentiability
-* + Polar coordinates
+* + Polar coordinates (I think there needs to be an extra paragraph about the polar axis)
 * Examples of polar coordinates
-* Parametric equations
+* Parametric equations (the confusion is still there, need to fix the graph to avoid the confusion)
 * Properties of limits
 * Notation of derivatives