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Explain why a function has at most one y-intercept? Can a function have more than one x-intercept? Can a function have no x-intercepts?
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Yes to both of the last questions...a function takes "in" one value and has one and only one "out" value. The x is the independent value and y is the dependent variable. If the graph for an equation crosses the y-intercept in more than one spot, then that means it has at least two different y-values for the same x value, 0. That means it can't be a function at all
thanks for the response
No problem :)
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