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PERTEMUAN 5

PERTEMUAN 5. TURUNAN. DEFINISI TURUNAN/DERIVATIF. Derivatif / turunan f di x 0 , ditulis f’(x 0 ), didefinisikan sebagai :. RUMUS-RUMUS TURUNAN. TURUNAN FUNGSI TRIGONOMETRI. TURUNAN FUNGSI TRIGONOMETRI. TURUNAN FUNGSI EKSPONEN & LOGARITMA NATURAL. TURUNAN FUNGSI KOMPOSISI.

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PERTEMUAN 5

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  1. PERTEMUAN 5 TURUNAN

  2. DEFINISI TURUNAN/DERIVATIF • Derivatif / turunan f di x0, ditulis f’(x0), didefinisikansebagai :

  3. RUMUS-RUMUS TURUNAN

  4. TURUNAN FUNGSI TRIGONOMETRI

  5. TURUNAN FUNGSI TRIGONOMETRI

  6. TURUNAN FUNGSI EKSPONEN & LOGARITMA NATURAL

  7. TURUNAN FUNGSI KOMPOSISI

  8. TURUNAN FUNGSI IMPLISIT • Bentukfungsiimplisit : F(x, y) = 0 • Untukmencariturunanfungsiimplisit : • Keduaruasditurunkanterhadap x daningatbahwa y merupakanfungsi x (gunakanaturanrantai) • Selesaikandy/dxdalam x dan y.

  9. TURUNAN TINGKAT TINGGI Diketahui : y = f(x) mempunyaiturunanmaka f’(x) = dy/dxdisebutturunantingkat 1 dari f f’’(x) = d2y/dx2disebutturunantingkatduadari f f’”(x) = d3y/dx3disebutturunantingkattigadari f dst..

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