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[¹ÌÀûºÐ] ¹ÌºÐ°ú ÀûºÐÀÇ °ü°è¿¡ ´ëÇÑ ÀÚ·á (relationship between integration and differentiation)

[¹ÌÀûºÐ] ¹ÌºÐ°ú ÀûºÐÀÇ °ü°è¿¡ ´ëÇÑ ÀÚ·á (relationship between integration and differentiation)

¹ÌºÐ°ú ÀûºÐÀÇ °ü°è¿¡ ´ëÇÑ ¿µ¾îÀÚ·á theoremµé°ú definitionµéÀ» Á¤¸®Çؼ­ º¸±â ÁÁÀ½. ½ÃÇè Àü¿¡ Á¤¸®Çϱâ À§ÇÑ ÀÚ·á·Î ÁÁÀ½. / 5. The Relation between Integration and Differentiation. Theorem 5.1. First Fundamental Theorem of Calculus. Theorem 5.2. Zero-Derivative Theorem. Theorem 5.3. Second Fundamental Theorem of Calculus. / 5. The Relation between Integra¡¦
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¡¥ (¹°À½ 1) ¹®Á¦Ç®ÀÌ ¼öÁ÷Àû ÅëÇÕ(Vertical Integration)Àº ±â¾÷Àü·«ÀÇ ÀϺηÎ, ÇÑ ±â¾÷ÀÌ ¼öÁ÷ÀûÀ¸·Î ¿¬°üµÈ µÎ °³ÀÇ È°µ¿ºÐ¾ß¸¦ µ¿½Ã¿¡ ¿î¿µÇÏ´Â °ÍÀÌ´Ù. ¹æÇâ¿¡ µû¶ó¼­ ÈĹæÅëÇÕ°ú Àü¹æÅëÇÕÀ¸·Î ³ª´­ ¼ö ÀÖ´Ù. ÈĹæÅëÇÕ(Backward Integration)Àº ±â¾÷ÀÌ ºÎÇ°°ú ¿ø·á¿Í °°Àº ÅõÀÔ¿ä¼Ò¿¡ ´ëÇÑ ¼ÒÀ¯±ÇÀ» °®°í ÅëÁ¦ÇÏ´Â °ÍÀÌ´Ù. Àü¹æÅëÇÕ(Forward Integration)Àº ±â¾÷ÀÌ À¯ÅëºÎ¹®¿¡ ´ëÇÑ ¡¦
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¡¥¹°À½ 1) ¹®Á¦Ç®ÀÌ ¼öÁ÷Àû ÅëÇÕ(Vertical Integration)Àº ÇÑ ±â¾÷ÀÌ ¼öÁ÷ÀûÀ¸·Î ¿¬°üµÈ µÎ °³ÀÇ È°µ¿ºÐ¾ß¸¦ µ¿½Ã¿¡ ¿î¿µÇÏ´Â °ÍÀÌ´Ù. Àü¹æÅëÇÕ°ú ÈĹæÅëÇÕÀ¸·Î ±¸ºÐÀÌ µÈ´Ù. Àü¹æÅëÇÕ(Forward Integration)Àº ±â¾÷ÀÌ À¯ÅëºÎ¹®¿¡ ´ëÇÑ ¼ÒÀ¯±Ç°ú ÅëÁ¦ ´É·ÂÀ» °®´Â °ÍÀÌ´Ù. ÈĹæÅëÇÕ(Backward Integration)Àº ±â¾÷ÀÌ ºÎÇ°°ú ¿ø·á¿Í °°Àº ÅõÀÔ¿ä¼Ò¿¡ ´ëÇÑ ¼ÒÀ¯±ÇÀ» °®°í ÅëÁ¦ÇÏ´Â °ÍÀÌ´Ù. µµ¡¦
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[°æ¿µÇпø·Ð]Àü·« ¼³°è¿Í ¼öÇà

[°æ¿µÇпø·Ð]Àü·« ¼³°è¿Í ¼öÇà

¡¥ional Responsiveness / Global Integration - Globalization is the standardization of product d
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Á¦1ȸ ÀüÀÚ»ó°Å·¡°ü¸®»ç Çʱ⠸ðÀǹ®Á¦

Á¦1ȸ ÀüÀÚ»ó°Å·¡°ü¸®»ç Çʱ⠸ðÀǹ®Á¦

¡¥Áõ´ë¿¡ È°¿ëµÈ´Ù. 5) ¼öÁ÷Àû ÅëÇÕ(Vertical Integration)ÀÌ °¨¼ÒÇÏ´Â Ãß¼¼ÀÌ´Ù. 2. ´ÙÀ½ Áß ÀüÀÚ»ó°Å·¡¿Í °°Àº ¿Â¶óÀÎ ºñÁî´Ï½º°¡ ºü¸¥ ¼Óµµ·Î ¼ºÀåÇÏ´Â °æ¿µÈ¯°æ º¯È­¿¡ Àß ´ëÀÀÇÏÁö ¸øÇØ ¸ô¶ôÇÑ °ÍÀ¸·Î ¿©°ÜÁö´Â ´ëÇ¥ÀûÀÎ »ç·Ê¿¡ ¼ÓÇÏ´Â ±â¾÷Àº 1) AOL 2) ºê¸®Å´ÏÄ¿3) E*Trade 4) ¸¶ÀÌÅ©·Î ¼ÒÇÁÆ®5) IBM
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[¹ÌÀûºÐ]´ÙÇ×½ÄÀÇ ÃßÁ¤°ª(polynomial appoximation to functions)

[¹ÌÀûºÐ]´ÙÇ×½ÄÀÇ ÃßÁ¤°ª(polynomial appoximation to functions)

¡¥ have (Tnf)` = Tn-1(f`). (c) Integration property. An indefinite integral of a Taylor polynomial of f is a Taylor polynomial of an indefinite integral of f. More precisely, if g(x) = , then we have Tn+1g(x) = . Theorem. 7.3. Substitution Property. Let g(x) = f(cx), where c is a constant. Then we have Tng(x;a) = Tnf(cx;ca). Theorem. 7.4. Let Pn be a
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[¹ÌÀûºÐ]ÀÚ¿¬·Î±×, Áö¼öÇÔ¼ö, ¿ª, »ï°¢ÇÔ¼ö¿¡ ´ëÇÑ ¹ÌÀûºÐ

ÀÚ¿¬·Î±×¿Í Áö¼öÇÔ¼ö, ¿ªÇÔ¼ö, »ï°¢ÇÔ¼ö¿¡ ´ëÇÑ ¹ÌÀûºÐ¿¡ ´ëÇÑ theorem°ú definitionÀ» Á¤¸®ÇØ ³õÀº ¿µ¾îÀÚ·á ½ÃÇè Àü¿¡ Á¤¸®Çؼ­ º¸±â ÁÁÀº ÀÚ·áÀÓ. / ¸ñÂ÷ ¾øÀ½ / 6. The Logarithm, the Exponential, and the Inverse Trigonometric Functions. Definition. If x is a positive real number, we define the natural logarithm of x, denoted temporarily by L(x), to be the integ¡¦
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