• Sandwich rule ⪢⪢
Let f, g and h be three functions satisfying f(x)≤g(x)≤h(x) in some detected neighborhood of x=a. If ⎾f(x)⏐x→a⏌=⎾h(x)⏐x→a⏌= L then ⎾g(x)⏐x→a⏌= L.
http://qindex.info/i.php?x=5218
• Sandwich rule ⪢⪢
Let f, g and h be functions such that f(x)≤g(x)≤h(x) for all x in some neighborhood of c and such that f(c)=g(c)=h(c). If f and h are conyinuous at c, then so is g.
http://qindex.info/i.php?x=6899
○○○ 5.1.4 Sandwich rule ⪢⪢
Let f, g and h be three functions satisfying f(x)≤g(x)≤h(x) in some detected neighborhood of x=a. If ⎾f(x)⏐x→a⏌=⎾h(x)⏐x→a⏌= L then ⎾g(x)⏐x→a⏌= L.
http://qindex.info/i.php?x=3422
○○○ 5.2.5 Sandwich rule ⪢⪢
Let f, g and h be functions such that f(x)≤g(x)≤h(x) for all x in some neighborhood of c and such that f(c)=g(c)=h(c). If f and h are conyinuous at c, then so is g.
http://qindex.info/i.php?x=5160
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