'Function increasing' presentation slideshows

Section 2.3 Properties of Functions

Section 2.3 Properties of Functions. OBJECTIVE 1. For an even function, for every point ( x , y ) on the graph, the point (- x , y ) is also on the graph. So for an odd function, for every point ( x , y ) on the graph, the point (- x , - y ) is also on the graph.

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Derivatives and Graphs

Derivatives and Graphs. Tutorial. By Courtney Keirn. Introduction. Lesson. Quiz. Tutorial. This arrow will take you back a slide. This arrow will take you forward a slide. This icon will take you back to the first slide. Introduction.

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What are the zeros of the function?

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Properties of Functions

Properties of Functions Use a graph to determine where a function is increasing, decreasing, or constant Find the y-value that is the local maximum or local minimum. CONSTANT. INCREASING. DECREASING. Where is the function increasing?. Where is the function decreasing?.

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1.) Describe the graph in terms of increasing/decreasing.

1.) Describe the graph in terms of increasing/decreasing. 2.) On which interval is the graphed portion of the function increasing or decreasing? 3 .) What is the average rate of change from x = 4 to x = 7? 4 .) What is the average rate of change from x = -2 to x = 2?

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