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Question
describe the end behavior of the constant function $f(x)=c$.(1 point)\\(\bigcirc\\ f(x)\to c\text{ as }x\to\pm\infty\\)\\(\bigcirc\\ f(x)\to\infty\text{ as }x\to\pm\infty\\)\\(\bigcirc\\ f(x)\to c\text{ as }x\to\pm c\\)\\(\bigcirc\\ f(x)\to\infty\text{ as }x\to\pm c\\)
A constant function $f(x)=c$ has the same output value $c$ for every input $x$, regardless of how large or small $x$ becomes. As $x$ approaches positive infinity ($x \to +\infty$) or negative infinity ($x \to -\infty$, combined as $x \to \pm\infty$), the function's value remains $c$.
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$f(x)\to c$ as $x\to\pm\infty$