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็ฎไฝไธญๆ (chino simplificado) ็น้ซไธญๆ (chino tradicional) ๆฅๆฌ่ช (japonรฉs) ํ๊ตญ์ด (coreano) เนเธเธข (tailandรฉs) ะัะปะณะฐััะบะธ (bรบlgaro) ฤeลกtina (checo) Dansk (danรฉs) Deutsch (alemรกn) English (inglรฉs) Espaรฑol de Hispanoamรฉrica ฮฮปฮปฮทฮฝฮนฮบฮฌ (griego) Franรงais (francรฉs) Italiano Bahasa Indonesia (indonesio) Magyar (hรบngaro) Nederlands (holandรฉs) Norsk (noruego) Polski (polaco) Portuguรชs (Portuguรฉs de Portugal) Portuguรชs-Brasil (portuguรฉs de Brasil) Romรขnฤ (rumano) ะ ัััะบะธะน (ruso) Suomi (finรฉs) Svenska (sueco) Tรผrkรงe (turco) Tiแบฟng Viแปt (vietnamita) ะฃะบัะฐัะฝััะบะฐ (ucraniano) Comunicar un error de traducciรณn
๐ฉเคเคฏ เคถเฅเคฐเฅเคฐเคพเคฎ ๐ฉ
เฅ เคธเคจเคพเคคเคจ เคนเฅ เคธเคคเฅเคฏ เคนเฅ เฅ
That's a combined mass of 380,000,000 kg of C ock
Now we must make an approximation. For simplicity's sake, let us assume the C ocks are all evenly lined up in a ring around the equator. The equation for moment of inertia of a ring is I = mass*radius^2. The radius of earth is about 6.371 million meters. Therefore the radius of the approximated D ick ring is 6,371,000 + 0.80 = 6,371,000.8 meters.
I = 380,000,000*6,371,000.8^2 = 1.5424*10^22