Question: Let f(x) = x + cos(x). Prove that f(x) has an infinite number of fixed points. Classify the fixed points as attractive, repelling, or neither

Let f(x) = x + cos(x). Prove that f(x) has an

infinite number of fixed points. Classify the fixed points as attractive, repelling,

Let f(x) = x + cos(x). Prove that f(x) has an infinite number of fixed points. Classify the fixed points as attractive, repelling, or neither

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