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oleh:

Risnina
Wafiqoh
Pembuktian Teorema Pythagoras
F

Diberikan segitiga siku-siku ABC
Segitiga JHI yang kongruen
dengan segitiga ABC
Dan dihubungkan garis-garis
pada segitiga tersebut

G

E
B
D
A

C

I

J
H
Pembuktian Teorema Pythagoras
F
Dari gambar di samping, dapat dilihat bahwa
segiempat ABHI , JHBC , ADGC dan EDGF
E
adalah konruen (S,S,S). maka:

G
B

Luas (ADGC)+luas (EDGF)

= luas (ABHI) + luas (JHBC)

Luas (ADEFGC)

= luas (ABCJHI)

Karena, bangun ADEFGC dan bangun ABCJHI memuat 2
segitiga yang kongruen dengan sigitiga ABC, maka:

Luas (ADGC)+luas (EDGF)

C

I

J

= luas (ABCJHI)-2.luas(ABC)

Luas (ABED)+luas (BCGF)

A

= luas (ABHI) + luas (JHBC)

Luas (ADEFGC)-2.luas(ABC)

D

= luas (ACHI)

H

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Pembuktian teorema pythagoras by leonardo da vincci

  • 1. Pembuktian ini dibuat Are you ready?? oleh: Risnina Wafiqoh
  • 2. Pembuktian Teorema Pythagoras F Diberikan segitiga siku-siku ABC Segitiga JHI yang kongruen dengan segitiga ABC Dan dihubungkan garis-garis pada segitiga tersebut G E B D A C I J H
  • 3. Pembuktian Teorema Pythagoras F Dari gambar di samping, dapat dilihat bahwa segiempat ABHI , JHBC , ADGC dan EDGF E adalah konruen (S,S,S). maka: G B Luas (ADGC)+luas (EDGF) = luas (ABHI) + luas (JHBC) Luas (ADEFGC) = luas (ABCJHI) Karena, bangun ADEFGC dan bangun ABCJHI memuat 2 segitiga yang kongruen dengan sigitiga ABC, maka: Luas (ADGC)+luas (EDGF) C I J = luas (ABCJHI)-2.luas(ABC) Luas (ABED)+luas (BCGF) A = luas (ABHI) + luas (JHBC) Luas (ADEFGC)-2.luas(ABC) D = luas (ACHI) H