deb yozish mumkin. N=6,02∙1023 mol-1 – Avogadro soni, M=5,85∙10-2 kg/mol – moddaning molyar massasi, =2140 kg/m3 – zichligi. Bulardan foydalanib ionlar orasidagi masofani topish mumkin: d = 2,8∙10-10 m. Noma’lum to‘lqin uzunlikli Rentgen nurini natriy xlor kristallidan qaytishida Vulf-Bregg tenglamasidan foydalanib to‘lqin uzunligini topish mumkin. 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) rasm. Umuman Laue va Vulf-Bregg usullari kristallar tuzilishini o‘rganishning asosiy usullari deyiladi. Amalda Rentgen nurlaridan ikki maqsadda foydalaniladi. 1. Rentgenostruktura analizi (l ma’lum, m, orqali d topiladi.) 2. Rentgenospektroskopiya (d-ma’lum m, orqali l topiladi). Rentgenostruktura analizi va Rentgenospektroskopiya usullari orqali moddaning tuzilishi haqida muhim ma’lumotlar olinadi.
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