BTtich phan cac ham so vo ti

<span class='text_page_counter'>(1)</span>TÍNH TÍCH PHAÂN CAÙC HAØM VOÂ TÆ 1.OÂN TAÄP: Xem laïi caùch tìm nguyeân haøm cuûa caùc haøm soá voâ tæ. 2.BAØI TAÄP: BÀI 1. Tính caùc tích phaân sau: 1. 2 2. a.. x 1  1. 10. g..  5. x 1. dx. e. 2 2 x  1  h.. l.. dx x 1  x. . c. 0. dx. 2. 4x 1. f.. x4. . x5 1. 0. 1. x. 3. 2. x  1dx i.. 0. 2 3. 3.  5. 4x  3. 2  0. 3. dx x x2  4. dx. . 0. m.. 3x  1. x5  x3 1  x2. dx. dx. 2. 1 x dx 1 x. . 0. 3. o.. . 2. dx. . 2. 2. x x 1. 3. x2 1. dx. 3 p. 1 x x  1. Tính caùc tích phaân sau: 1. x. 2. 2. 1  x dx. a. 0. 2. . b.. 1.  2 2.  0. x2 1. . 6. . d. 0. . dx (1  x ). cos xdx. a. 0 7  cos 2 x  2. f. 0. h. 1. 1  cos3 x sin x cos5 xdx. l..  1 x. 1. dx. . x 2  2008. 0.  2. sin x. e. 0. 1  3cos x. 2. m. 1. cos x  cos2 xdx. sin 2 x  sin x. . x 3 dx.  12 x  4 x. 2. b. 0  2. dx. 5 4. x dx 1 x. 2. x  x2 1. i. 0. 2. . dx. 2 3 c. 0 (1  x ). e. 0. 2 2 2 3. x2 x2 1. . 1. 2. Tính caùc tích phaân sau:  2. 1. dx. 3 2 x 10  x dx. dx. g.  1 1  x . . 1. 3. x 2  2008dx. d. 1. BÀI 3.. dx. 1.  3x  1 dx. BÀI 2.. k.. x 1. . x 1. 0. 2. 6. x. 1. x3. b. 0. x 2 x 1. 2 2. n.. x . dx. 7 3. k.. x  1dx. 0. 2. d.. 2. dx.  2. . cos xdx. 2 c. 0 2  cos x.  3. . cos xdx. f. 0 2  cos 2 x.  8dx.

<span class='text_page_counter'>(2)</span>  2. g. BÀI 4..  0. cos xdx.  0. ln3. . d. ln 2.   h. 4. 1  cos2 x. cos x 1  cos2 x.  0. ln2. dx ex 1. b.. ln2 x x ln x  1. ln3. g.. tan x.  2. dx. sin 2 x  sin x. . i. 0. 1  3 cos x. dx. Tính caùc tích phaân sau: ln3. a..  3. x. x. (e  1) e  1. 0. e. . ex 1. 0. x(e. dx. ex. . e2 x dx. 2x. c. 1. ln 2. 3.  x  1)dx. e.  1 dx. 1. . f. ex. x. . h. 0 e  e. x. 0. ln 2. dx i..  0. 1  3 ln x ln x dx x e x dx (e x  1)3 e x  1dx.

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