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Functions

Inverses - Example 1

In mathematics, the concept of inverse functions arises from the study of one-to-one correspondence. In the mathematical definition of function, a function "f" is said to be an inverse function of a function "g" if the image of every element of the domain of "g" is the image of some element of the codomain of "f". In other words, "f" is the inverse of "g" if, for each "x" in the domain of "g", there is a unique "y" in the codomain of "f" such that "g"("y") = "x".

Lily An

Continuity - Overview

Continuity - Example 1

Continuity - Example 2

Continuity - Example 3

Continuity - Example 4

Extrema Intervals of Increase Deacrease - Overview

Extrema Intervals Of Increase or Decrease - Example 1

Extrema Intervals Of Increase or Decrease - Example 2

Extrema Intervals Of Increase or Decrease - Example 3

Extrema Intervals Of Increase or Decrease - Example 4

Power Functions - Overview

Power Functions - Example 1

Power Functions - Example 2

Power Functions - Example 3

Power Functions - Example 4

Average Rate Of Change - Overview

Average Rate Of Change - Example 1

Average Rate Of Change - Example 2

Average Rate Of Change - Example 3

Average Rate Of Change - Example 4

Transformations Of Graphs - Overview

Transformations Of Graphs - Example 1

Transformations Of Graphs - Example 2

Transformations Of Graphs - Example 3

Transformations Of Graphs - Example 4

Piecewise Functions - Overview

Piecewise Functions - Example 1

Piecewise Functions - Example 2

Piecewise Functions - Example 3

Piecewise Functions - Example 4

Operations - Overview

Operations - Example 1

Operations - Example 2

Operations - Example 3

Operations - Example 4

Inverses - Overview

Inverses - Example 1

Inverses - Example 2

Inverses - Example 3

Inverses - Example 4