 
 <translate> Question: Pete has a bag with 10 marbles. 40% are blue and the rest are red. His friend will trade him two blue marbles for every red one. If Pete keeps 1 red marble, how many total marbles does he have after trading with his friend?
Stream-of-consciousness: He starts with 4 blue marbles because 10 x .4 = 4. 60% of the marbles are red because 100 - 40 = 60. He has 6 red marbles because 10 x .6 = 6. He trades 5 red marbles because 6 - 1 = 5. He gets 10 blue marbles because 5 x 2 = 10. He has 15 marbles now because 4 + 1 + 10 = 15. <ibo> Ajụjụ: Pete nwere akpa nwere marble iri. 40% na-acha anụnụ anụnụ ma ndị ọzọ na-acha ọbara ọbara. Enyi ya ga-enye ya bọl abụọ na-acha anụnụ anụnụ maka bọl ọ bụla na-acha ọbara ọbara. Ọ bụrụ na Pete na-ejigide 1 marble uhie, ole ka o nwere marbles mgbe ya na enyi ya gbanwere? Ọ na-amalite na bọọlụ anọ na-acha anụnụ anụnụ n'ihi na 10 x.4 = 4. 60% nke marbles ndị ahụ na-acha ọbara ọbara n'ihi na 100 - 40 = 60. O nwere 6 red marbles n'ihi na 10 x.6 = 6. Ọ na-agbanwe bọọlụ uhie ise n'ihi na 6 - 1 = 5. Ọ na-enweta 10 marbles na-acha anụnụ anụnụ n'ihi na 5 x 2 = 10. O nwere 15 marbles ugbua n'ihi na 4+1+10=15. 