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| Increasing Function Image |
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| Function when the y value of the function goes up as the x value goes up. |
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| Decreasing Function Image |
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| Function when the y value of the function goes down as the x value goes up. |
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| Part of the function where the y value of the function stays the same as the x value increases. |
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| The set of all x values of a function. |
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| The set of all y values of the function. |
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| Changing the shape of a figure by turning, flipping, sliding, or resizing. |
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| All the values between two given values. |
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| A way to represent a set of real numbers by using the numbers that bound them. |
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| The point at which a functions value is the greatest. (Greatest y value) |
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| The point at which a functions value is the smallest. (Lowest y value) |
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| A function that is not broken at any point. |
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| Relates to the rate of change of a functions derivative. |
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| A number of algebraic expression that divides another number or expression evenly. |
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| A value of x that makes the function f(x) equal to zero. Also called the root or x-intercept of a function. |
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| A function that behaves different based on the input (x) value. |
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| The simplest form of a function. It shows the basic shape of a graph without any transformations. |
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| A function where its graph is unchanged under reflection in the y-axis. |
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| A function where its graph is reversed under reflection in the y-axis. |
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| The rate of change of a function. Signifies the direction and steepness of a line. |
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| A straight line or cure that acts as the limit of another line or curve. A place where the function approaches but never touches. |
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| Equation of a line that signifies the rate of change and where the line crosses the y-axis. |
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| Also called Vertex Form. This equation gives the location of which the parent function shifts. |
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| An expression, rule, or law that defines a Describes the relationship between one variable (the independent variable) and another variable (the dependent variable). |
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| A plane curve which is mirror-symmetrical and is approximately U- shaped. |
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