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Key Features of a Functions
Identifying and Determine Key Features
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Key features of a function:
Characteristic that make up a graph of a particular given function Example: X-intercept Y-intercept Vertex Axis of symmetry Etc.
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Examples of functions:
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Domain and Range: Domain: Range Input of a functions
All the x-values of a given function Range Output of a functions All the y-values of a given functions
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Finding Domain/Range Find the range of the given function f(x) = 2x -4 given domain of {-3, 2, 0, 1} Find the domain of g(x) =-3x3 +2x2 – 5 given the range {-5, -21, 27}
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Increasing vs. Decreasing Intervals
Where the functions is increase or decrease in values
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Positive vs. Negative Positive: Negative:
Where the graph is above the x-axis Where your y-value is positive Negative: Where the graph is below the x-axis Where your y-value is negative
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Vertices: Points of maximum or minimum of a graph
Refer to as turning point Where the graph goes from increase to decrease or vice versa
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Ending Behavior: What happen at the end of each graph
As x get larger or smaller, what happens to your y values
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X- and Y- intercepts X-intercept Y-intercept Zeros/roots/solutions
Points where the graph cross the x-axis Y-intercept Point where the graph cross the y-axis
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Symmetry A line that can cut the graph in half Reflection line
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Do you understand key features now?
LET’s PRACTICE
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Find all the key features:
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