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tg cos xsin xdx.[r]

(1)C¸c bµi tËp vÒ nguyªn hµm dx  x (2 x  3)5 dx x dx dx x  11 2x2  26 31  1 x 22 dx  18 dx  2x 2x dx x 27  ( x  1) dx dx x  x 1 41 cos 2xdx 42 46 sin 4xdx sin(  )dx 47  52 cos cos x sin xdx 61 cos ln x  dx x sin x sin x sin xdx dx x x dx x 1  )dx  1dx 25 x4 1 30 dx 34 x 39 x 44 cos x2  35 2x  dx  x2  dx x2  3x 1 x(1  x)   20 x3 x8  dx dx xdx x4  x2  3x  dx  x 1 40 dx cos2 (3x  1) dx 45 4 x x(3x 1) dx 3xdx dx dx  sin x) 50  sin x 49 dx cos x dx 2   54 cos x 55 cos x sin x dx 2x dx  53 sin x (cos x   48 sin cos x sin xdx 57  58  62  cos x dx x 63 cos x sin xdx 20 dx x 29 15 x2   2x 24 dx dx  x dx cos(3x  43 36 x x(1  x ) 14 6 dx 2x  x dx 10 3 dx 19 cos xdx 1 x 10 x2 1 37 dx dx x5 x x dx 1 x xe dx  5x 56  x 23   x x 2 (4  1) dx dx dx 1 x   28 x 1 dx  33 x  1 dx x  38 e  32  51  sin x dx x  3x    13  x 1 x dx  17 x  x 3x dx dx  16 x  dx 21 x   12 x 1 3 dx  59  tg 64  xdx 60 cot g xdx sin x dx x sin xdx  65 cos sin x cos xdx dx  x  cos x 70 cos x  66 67 68 dx dx sin x  cos x sin x  cos x sin x cos x tg dx dx dx 2      x x 71 72 sin x  cos x 73 sin x  cos x 74 sin x  cos x  75 sin x  cos x sin x  3cos x  dx cos x  sin x dx cos8 x  sin x dx cos10 x  sin10 x dx     76 77 78 79 sin x  cos x  tg xdx tg (cos x)sin xdx   dx 4  80 sin x  cos x 84 88   sin 2xdx    81 a sin x  b cos2 x e 1 dx x 1 82 89   93  cot gxtg  x  dx sin xdx  86 cos x tgx x  x 1 dx x 90 1 2x  x dx 1 x 94   cos x sin xdx 3x  92 e  tgxtg  x  dx cos x sin xdx   85  69 sin cot g xdx  2x   x 3x  83 sin sin x cos xdx x  cos x  87 sin  dx 91  x 1  x  x 1 dx 1 x dx x  cos x  95 1  x4  dx 2x  dx (2) 97 xdx  x 1  x    x  3 xdx  98 x  3x  x 99  1 dx  x  1  x 1 dx 100  x  a   x  b  (3)

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