Jumat, 22 Agustus 2014

Tugas Keempat XII IPA 1



Tentukan integral tentu berikut
1.       Integral (5x pangkat 5 + 3x) dx dengan batas [-2, 3]
2.       Integral (x pangkat 6 + x) dx dengan batas [2, 5]

10 komentar:

  1. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  2. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  3. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  4. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  5. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  6. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  7. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  8. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  9. A. S3 _2 (5x5 + 3x) dx
    =[5/6 x6 + 3/2 x2]3 _2
    =[5/6(3)6 + 3/2(3)2] - [5/6(-2)6 + 3/2(-2)2]
    =[5/6(729) + 3/2(9)] - [5/6(64) + 3/2(4)]
    =[3645/6 + 27/2] - [320/6 + 12/2]
    =[3645+81/6] - [320+36/6]
    =3726/6 - 356/6
    =3370/6
    =561 4/6

    B. S5 2 (x6 + x) dx
    =[1/7x7 + 1/2x2]
    =[1/7(5)7 + 1/2(5)2] - (1/7(2)7 +1/2(2)2]
    =[1/7(78125) + 1/2(25)] - [1/7(128)+1/2(4)]
    =[78125/7 + 25/2] - [128/7+4/2]
    =[156250+175/14] - [256+28/14]
    =156425/14 + 84/14
    =156509/14
    =11179 3/14

    BalasHapus
  10. sampe dpe titik koma sama samua

    BalasHapus