【人気ダウンロード!】 Ï nEX îb F 120801
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Title Ð¿Ñ Ð¸Ð»Ð¾Ð¶ÐµÐ½Ð¸Ðµ 2_Ñ Ñ ÐµÑ Ð¾Ð»Ð¸Ð¼Ð¿Ð¸Ð°Ð´ Ñ ÐºÐ¾Ð»Ñ Ð½Ð¸ÐºÐ¾Ð² Ñ Ð¸Ð·Ð¼_4xlsxÓIiÕÛV å;Ç—mý %qù´Z™v M"Я"5ÿ§¢úQöü%,"·x ÚCorollaries of Mean Value Theorem Corollary 1 If f' (x) = 0 at each point of x of an open interval (a, b), then f (x) = C for all x in (a, b) where C is a constant Corollary 2 If f' (x) = g' (x) at each point x in an open interval (a, b), then there exists a constant C such that f (x) = g (x) C
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ó @ Ð Ô ´ Ê æ è A Ð @ A @ B C B SD E D ñ F G F E E C H C @ I I Q> I @ ñ J K J G K G L G E M M 1H M ÑH N O N H H I qO P Q P RñM R R N ¸ P ¸ N ±S T S Q U L ñ ¸ V V U R ï V ¸ L W K W L U X >ñ × S × P S Y × Z × Y Z Ö ,ó Z \ Z Z Y \ ï ¸ Õ Y S T ñ ^ _ ´Let f be a bounded function from a;b to IR such that f(x) ≤ M for all x ∈ a;b Suppose that P = {t0;t1;;tn} is a partition of a;b, and that P1 is a partition obtained from P by adding one more point t∗ ∈ (ti−1;ti) for some iThe lower sums for P and P1 are the same except for the terms involving ti−1 or tiLet mi= inf{f(x) ti−1 ≤ x ≤ ti}, m′= inf{f(x) ti−MZP ÿÿ¸@ º ´ Í!¸ LÍ!
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