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PRINSIP PERKALIAN
PADA PELUANG
Grup 1 : Apriliant Tsalatsa
Dwi Wahyuni
Dyah A. Pitaloka
Indri Amrina Rossada
Natazsa Astari Putri
Pernahkah kalian
dihadapkan pada
permasalahan yang
berkaitan dengan
penentuan suatu
keputusan???Dan kalian
GALAU????
Ya?
Atau???
TIDAK!!!
Mau tau SOLUSI buat
ngilangin galau
memutuskan suatu
pilihan?
JANGAN BERPALING
DARI SLIDE INI!!!!!
Mari kita bermain
dengan..........................
......................................
......................................
......................................
PRINSIP
PERKALIAN PADA
PELUANG!!!!!!!!!!!
Yeeeeeee..... :D
Seperti namanya “prinsip perkalian
pada peluang” cara menerapkan
prinsip ini adalah dengan
menggunakan perkalian
Misalnya, kalian akan membeli bolpoin atau
pensil di sebuah toko. Di toko itu, tersedia tiga
warna bolpoin, yaitu merah, kuning, dan hijau.
Di toko itu juga tersedia tiga warna pensil, yaitu
merah, kuning, dan hijau.
Untuk menentukan pilihanmu, dapat digunakan
diagram pohon, tabel persilangan, dan pasangan
berurutan. Bagaimana cara kalian menentukan
pilihan untuk membeli barang itu?
Bolpoin
Merah
Kuning
Hijau
Pensil
Merah
Kuning
Hijau
Bolpoin, Merah
Bolpoin, Kuning
Bolpoin, Hijau
Pensil, Merah
Pensil, Kuning
Pensil, Hijau
DIAGRAM POHON
Barang Warna
Bolpoin (Bolpoin,
Merah)
(Bolpoin,
Kuning)
(Bolpoin, Hijau)
Pensil (Pensil, Merah) (Pensil, Kuning) (Pensil, Hijau)
TABEL PERSILANGAN
Bolpoin
Pensil
Merah
Kuning
Hijau
PASANGAN BERURUTAN
Saatnya kita
latihan!!!!!
Misalkan seseorang hendak berpergian dari Kota
Jambi ke Kota Bandar Lampung melalui Kota
Palembang. Banyak jalur yang dapat dilalui dari
Kota Jambi ke Kota Palembang 3 cara dan
banyak jalur yang dapat dilalui dari Kota
Palembang ke Kota Bandar Lampung 4 cara,
tentukan banyak pilihan jalur yang dapat dilalui
orang itu?
Jawab :
banyak jalur dari Kota Jambi ke Kota
Palembang 3 cara
banyak jalur dari Kota Palembang ke
Kota Bandar Lampung 4 cara
jadi, banyak pilihan orang itu adalah
3x4=12
Disediakan angka-angka 1,2,3,4,5, dan
6. Tentukan :
a. Banyak angka ratusan yang dapat
dibentuk
b. Banyak angka ratusan ganjil yang
dapat dibentuk
c. Banyak angka ratusan yang lebih
besar dari 300 yang dapat dibentuk
Jawab :
a. Angka ratusan terdiri dari 3 angka
jadi, banyak ratusan yang dapat dibentuk adalah 6x6x6=216
b. Angka ratusan ganjil yang mungkin terbentuk
jadi, banyak angka ratusan ganjil adalah 6x6x3=108
c. Angka yang lebih besar dari 300
jadi, 4x6x6
ratusan puluhan satuan
6 6 6
ratusan puluhan Satuan
6 6 3
ratusan puluhan Satuan
4 6 6
TERIMA KASIH 

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Prinsip perkalian pada peluang