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explain why a function has at most one y-intercept

Q: Explain why a function at most one y-intercept?

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graph the ordered pairs (4, -2) AND (1, -1) AND CONNECT TO FORM A line. Which quadrant contains no point for this linear function? Explain your answer

A graph is represents a function if for every value x, there is at most one value of y = f(x).

One to one functions on a graph can vary. To determine if a function is one to one, a horizontal line can only intersect the function once. If it intersects the function more than once, it is not a one to one function.

You can only draw one straight line through any two given points.

For a 2-dimensional graph if there is any value of x for which there are more than one values of the graph, then it is not a function. Equivalently, any vertical line can intersect the a function at most once.

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Following are the conditions for one to one function 1. If range f=B. 2. Every element in set A has one image and steB also has only One element corresponding to it.

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If by the top function, you mean the most commonly used one, that is probably the SUM function.

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no it won't In fact a function can NEVER be vertical. Not only that, it cannot loop back so that two (or more) points are above one another. For a function, there can be at most one y-value for any x-value so any vertical line will intersect the function at most once.

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