83. ioni uchun qaysi reaktiv xarakterli hisoblanadi.?
84. Qaytaruvchanlik xossasiga ega bo‘lgan qaysi anion kislotali muhitda K2MnO4 eritmasini rangsizlantiradi ?
85. Brom va yod ionlari qaysi reaktivlar yordamida ajratiladi.?
86. Miqdor analiz necha usulga bo‘linadi.?
87. Birinchi va ikkinchi guruh kationlari qaysi reagent yordamida ajratiladi.?
88. ionlari qaysi reagent yordamida ajratiladi.?
89. Quyosh nuri ta’sirida karbonat angidrid va suvdan organik moddalar sintezlanish reaksiyasi qanday nomlanadi?
90. Quyidagi qaysi moddalar fermentlar sinfiga kiradi?
91. Ekvivalent elektr o‘tkazuvchanlikni matematik ifodasini toping.?
92. Sirt aktiv moddalar keltirilgan qatorni korsating.?
93. Uchinchi guruh kationlaridan qaysi biri guruh reagenti (NH4)2S bilan sariq cho‘kma hosil qiladi.?
94. Neytrallanish usulini mohiyati. ?
95. Birinchi gurux anionlarini qaysi biri nitrat kislota bilan reaksiyaga kirishganda gaz ajralib chiqadi?
96. Mikro o‘g‘itlar tarkibiga kiradigan ionlar qatorini ko‘rsating. ?
97. 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) ning eruvchanligi 0,0069g/l. Eruvchanlik ko‘paytmasini hisoblang.?
98. Tuproq sho‘rlanishiga olib keluvchi ionni aniqlang.?
Do'stlaringiz bilan baham: |