1. Find a δ > 0 so that | x – 2 | <>2+ 2x – 18 |
2. Find a δ > 0 so that | x + 2 | <>2– 3x – 10 |
3. Let f , g, and h be functions from D into R, and let c be an accumulation point of D. Suppose that f (x) ≤ g (x) ≤ h (x), for all x ∈ D with x ≠ c, and suppose limx → cf (x) = limx → ch (x) = L. Prove that limx → cg (x) = L
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