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SISTEM DIGITAL

SISTEM DIGITAL. MUHAMAD ARPAN, S.Kom . Pendidikan Teknologi Informasi dan Komputer. SEKOLAH TINGGI KEGURUAN DAN ILMU PENDIDIKAN PERSATUAN GURU REPUBLIK INDONESIA PONTIANAK. BAB 4 : ALJABAR BOOLEAN. ALJABAR BOOLEAN. DEFINISI. BAB 4 : ALJABAR BOOLEAN. ALJABAR BOOLEAN.

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SISTEM DIGITAL

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  1. SISTEM DIGITAL MUHAMAD ARPAN, S.Kom. PendidikanTeknologiInformasi danKomputer SEKOLAH TINGGI KEGURUAN DAN ILMU PENDIDIKAN PERSATUAN GURU REPUBLIK INDONESIA PONTIANAK

  2. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN DEFINISI

  3. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN Hukum-hukumAljabar Boolean

  4. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN BuktiTeorema / Hukum De Morgan (x . y)’ = x’ + y’ Diketahui: (x.y)(x.y)’ = 0  komplemen Perlihatkan: (x.y)(x’ + y’) = 0 Bukti: (x.y)(x’ + y’) = x.y.x’ + x.y.y’  komutatif = x.x’.y + x.y.y’  komplemen = 0.y + x.0  dominansi = 0 + 0  indempoten = 0  identitas Jadi, (x . y)’ = x’ + y’ distributif

  5. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  6. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  7. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  8. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  9. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  10. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  11. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN / SOP (Sum Of Product)

  12. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  13. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  14. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN / POS (Product Of Sum)

  15. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN maksterm

  16. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  17. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  18. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  19. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN

  20. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN LATIHAN : 1). Cari dual daripersamaanboolean berikut : a). A(A’ + B) = AB b). (A + 1) (A + 0) = A c). (A + B) (B + C) = AC + B d). A + (A’ * B) = A * B

  21. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN LATIHAN : 3). Nyatakandalambentukkanonik SOP dan POS, sertarancang rangkaianlogikanyaberdasarkan tabelkebenaranberikut :

  22. BAB 4 : ALJABAR BOOLEAN ALJABAR BOOLEAN LATIHAN : 4). Denganmenggunakanteorema de Morgan, ubahbentukminterm kebentukmakstermdanubah bentukmakstermnyakebentuk mintermberdasarkanpadasoal nomor 3 diatas !

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