aniqmas integral

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aniqmas integral aniqmas integral aniqmas integral quyidagi xossalarga ega: 1) aniqmas integralning hosilasi integral ostidagi funksiyaga teng: aniqmas integralning differensiali integral belgisi ostidagi ifodaga teng: uzluksiz differensiallanuvchi funksiyaning differensialidan olingan aniqmas integral shu funksiya bilan ixtiyoriy o‘zgarmas s ning yig‘indisiga teng: o’zgarmas a ko‘paytuvchini integral belgisi tashqarisiga chiqa-rish mumkin: chekli sondagi funksiyalarning algebraik yig‘indisidan olingan aniqmas integral shu funksiyalarning har biridan olingan aniqmas in-tegrallarning algebraik yig‘indisiga teng: aniqmas integralda o‘zgaruvchini almashtirish eng sodda ratsional kasrlarni integrallash ( ) f f (x) (x)dx = ¢ ò (x)dx ) (x)dx d( f f = ò ò c + f(x) = df(x) ò ò (x)dx (x)dx = a a f f [ ] ò ò ò ò ± ± ± = ± ± ± dx ) x ( dx ) x ( dx ) x ( dx ) x ( ) x ( ) x ( n 2 1 n 2 1 f …
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aniqmas integral aniqmas integral aniqmas integral quyidagi xossalarga ega: 1) aniqmas integralning hosilasi integral ostidagi funksiyaga teng: aniqmas integralning differensiali integral belgisi ostidagi ifodaga teng: uzluksiz differensiallanuvchi funksiyaning differensialidan olingan aniqmas integral shu funksiya bilan ixtiyoriy o‘zgarmas s ning yig‘indisiga teng: o’zgarmas a ko‘paytuvchini integral belgisi tashqarisiga chiqa-rish mumkin: chekli sondagi funksiyalarning algebraik yig‘indisidan olingan aniqmas integral shu funksiyalarning har biridan olingan aniqmas in-tegrallarning algebraik yig‘indisiga teng: aniqmas integralda o‘zgaruvchini almashtirish eng sodda ratsional kasrlarni integrallash ( ) f f (x) (x)dx = ¢ ò (x)dx ) (x)dx d( f f = ò ò c + f(x) = df(x) ò ò (x)dx (x)dx = a a f ...

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