Suppose that x and y are extended real numbers and that {xn}, {yn}, and {wn} are real
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a) [SQUEEZE THEOREM FOR ]. If xn → x and yn → x, as n → ∞, and xn < wn < yn for n ∊ N, prove that wn → x as n → ∞.
b) [COMPARISON THEOREM FOR ]. If xn → and yn → y as n → ∞, and xn < yn for n ∊ N, prove that x < y.
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