Advertisement

Latest News

Mengukur Jarak Planet dari Matahari

By Mujahidin - 29 November 2013

data:image/jpeg;base64,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
Mengukur Jarak Planet dari Matahari
post-arrow
Untuk menentukan jarak planet dari Matahari, ada sebuah metode sederhana yang dikenal dengan hukum Titius – Bode. Metode ini ditemukan oleh seorang astronom Jerman yang bernama Johann Daniel Titius pada tahun 1766 dan diperkenalkan oleh rekannya pada tahun 1772, yaitu Johann Elert Bode. Tuliskan sebuah deret 0,3,6,12,24, dan seterusnya, kemudian tambahkan setiap bilangan dengan 4. Hasilnya bagikan dengan 10. Secara matematis, hokum Titius – Bode ini dapat kita tuliskan dengan persamaan sebagai berikut,
r = (n+4)/10 ; n = 0,3,6,12,24, dengan
n = deret bilangan
r = jarak planet dari Matahari dalam satuan AU
matahari-dan-planet-planet-yang-mengelilinginya-beserta-lintasan-orbit.JPG
Jika kita perhatikan, 7 angka pertama dari deret Titius – Bode , akan menghasilkan nilai yang hampir mendekati (0,4; 0,7; 1,0; 1,6; 2,8; 5,2; 10,0) dengan nilai sesungguhnya jarak Planet Merkurius, Venus, Bumi, Mars, Jupiter, dan Saturnus dari Matahari (0,39; 0,72; 1,0; 1,52; 5,20; 9,54). Pada nilai 2,8, dikemudian hari, para astronom menemukan sabuk asteroid yang jarak sebenarnya adalah antara 2,2 sampai 3,3 AU dari Matahari.
sumber : fokusgeografi.blogspot.com

Follow our blog on Twitter, become a fan on Facebook. Stay updated via RSS

0 komentar for "Mengukur Jarak Planet dari Matahari"

Posting Komentar
Advertisement