aniq integralni hisоblash usullari

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1476009009_63365.pptx ( ) ()(()) fxdxfttdt jj ¢ = òò ( ) t j ¢ [ ] , ab ( ) ( ) b , a = = b j a j ) x ( f ( ) t j ( ) ( ) ( ) () b a fxdxfttdt b a jj ¢ = òò ò - 1 0 2 1 dx x 1 1 2 02 22 2 00 sin,0,0 1 cos,1, 2 11sin2 2 cos(1cos2) 2224 0 xtxt xdx dxtdtxt t tdttdtt pp p p p === -== === æö ==+=+= ç÷ èø ò òò ududu jjj =×- òò ò ò - × = b a b a u d a b u d u j j j ò - 1 0 dx xe x 11 00 , 1 0 , xxx xx uxdudx xedxxeedx dedxe jj --- -- == ==-+= ==- òò e e e e xe …

ulasi 2-misol. intеgral hisoblang. yechish. . d soha yuqoridan egri chiziq, quyidan egri chiziq, hamda yon tomonlaridan va to`g`ri chiziqlar bilan chеgaralangan bo`lsin. bunday shaklning yuzi quyidagi formula yordamida topiladi: образец текста второй уровень третий уровень четвертый уровень пятый уровень 3-misol. va chiziqlar bilan chеgaralangan figuraning yuzini hisoblang. yechish. образец текста второй уровень третий уровень четвертый уровень пятый уровень образец текста второй уровень третий уровень четвертый уровень пятый уровень 4-misol. ox o`q va sikloidaning bir arkasi bilan chеgaralangan yuzini hisoblang. yechish. 0 5-misol. kardioida bilan chеgaralangan figuraning yuzini hisoblang. yechish. bu yerda va chegaralarga ega bo`lamiz м.т ellips bilan chеgaralangan figuraning yuzini hisoblang. image1.wmf oleobject1.bin image2.wmf image3.wmf image4.wmf image5.wmf image6.wmf image7.wmf oleobject6.bin oleobject7.bin oleobject2.bin oleobject3.bin oleobject4.bin oleobject5.bin image8.wmf image9.wmf oleobject8.bin oleobject9.bin image10.wmf oleobject10.bin image11.wmf oleobject11.bin image12.wmf image13.wmf image14.wmf oleobject12.bin oleobject13.bin oleobject14.bin image15.wmf image16.wmf oleobject15.bin oleobject16.bin image17.wmf image18.wmf image19.wmf image20.png oleobject17.bin image21.wmf image22.wmf image23.png image24.wmf image25.wmf oleobject22.bin oleobject18.bin oleobject19.bin oleobject21.bin image26.wmf …

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1476009009_63365.pptx ( ) ()(()) fxdxfttdt jj ¢ = òò ( ) t j ¢ [ ] , ab ( ) ( ) b , a = = b j a j ) x ( f ( ) t j ( ) ( ) ( ) () b a fxdxfttdt b a jj ¢ = òò ò - 1 0 2 1 dx x 1 1 2 02 22 2 00 sin,0,0 1 cos,1, 2 11sin2 2 cos(1cos2) 2224 0 xtxt xdx dxtdtxt t tdttdtt pp p p p === -== === æö ==+=+= ç÷ èø ò òò ududu jjj =×- òò ò ò - × = b a b a u d a b u d u j j j …

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