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Q: Is there a limit of an oscillating graph?
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Why do all graphs flatten out?

They do not. A sine graph, for example, goes on oscillating forever.


Why did limit invented?

Limits in calculus are used for two different, and important, areas. First, the derivative: the slope of a curve in a graph (practical applications include determining the instantaneous velocity) is defined as a limit. Second, the integral: the area under a curve in a graph is also defined as a limit.


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A control limit on the graph for a process represents a point where the operator needs to take some predefined action.


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Xmin is the lower limit to the graph that will be displayed. For example, if you graph something and set Xmin to 0, then the bottom of the graph will be where y = 0 (0 being the lowest x value o the graph). (The default for Xmin is -10, where the bottom of the graph is at the line y = -10.)


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