![](data:image/jpeg;base64,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)
kecepatan cahaya 300.000 km/detik,
setahun ada 315.536.000 detik,
jadi setahun cahaya= kecepatan * jumlah detik setahun
= 300.000 * 315.536.000 detik
= 94.660.800.000.000 kilometer
itu baru 1 tahun cahaya...
kalo 22 tahun cahaya itung sendiri...
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