Mkmaus97

R100,00

2x sold

Concise collection of lecture notes and summaries on the concept(s) of Limits and Derivatives of functions

Package deal
• 5 items •
by MKmaus97 •
uploaded 2017

i x

Limits, Continuity and Differentiability • Class notes
Interpretations of the Derivative • Class notes
Derivative Function • Class notes
Derivatives: Key Concepts • Class notes
Derivative at a Point • Class notes

Derivative at a Point

Compares the derivative at a point with that of the derivative over a distance; provides the definition of the derivative (the formula for finding the derivative of any function; provides graphical examples illustrating the derivative at a point and the derivative over a distance; provides and works through in-depth examples of finding derivative using first pricniples

Book & Paket-Deal
Class notes
• 2 pages •
by MKmaus97 •
uploaded 2017

i x

Derivatives: Key Concepts

Discusses important features of the derivative: Differences between average velocity and instantaneous velocity in terms of derivatives; practical applications of the derivative; class test revision example

Book & Paket-Deal
Class notes
• 3 pages •
by MKmaus97 •
uploaded 2017

i x

Derivative Function

Basic introduction to the concept of the Derivative: Finding the derivative by first principles/ by the definition; graphing of original function and derivative; how to interpret original function from derivative and vice versa

Book & Paket-Deal
Class notes
• 3 pages •
by MKmaus97 •
uploaded 2017

i x

Interpretations of the Derivative

These lecture notes cover: Revision of first and second derivatives; examples of first and second derivatives; common applications through word problems; graphing of first and second derivatives and how to find one from the other; and linear approximation

Book & Paket-Deal
Class notes
• 4 pages •
by MKmaus97 •
uploaded 2017

i x

Limits, Continuity and Differentiability

(1)

1x sold

Concise summary for both beginners and intermediate students, covering: Limits - finding the limit of a function by first order principles; finding the limit near a point; and one sided limits; Continuity - definition of continuity; evaluating functions for signs of continuity; Differentiability - determining whether a function is differentiable or not; relationship between differentiability and continuity

Book & Paket-Deal
Class notes
• 4 pages •
by MKmaus97 •
uploaded 2017