2-rasm.
Endi boshqa cheklovlarga o‘tamiz. Agar bir gramm bug‘doy gramm oqsil, bir gramm no‘xat esa gramm oqsilga ega bo‘lsa, jo‘janing kundalik ratsioni grammdan kam bo‘lmagan oqsillarga ega bo‘lishi kerak. Ravshanki, oqsillarning yetarlicha miqdoriga ega bo‘lgan ratsionlar, o‘sha gramm bug‘doy va gramm no‘xatdan iborat bo‘ladi. Ular uchun esa
tengsizlik o‘rinli bo‘ladi.
Bunday ratsionga muvofiq keladigan nuqtalar, tenglama orqali kelib chiqadigan ![](data:image/png;base64,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)
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