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)
H ng d n Gi i bài t p Hóa h c l p 11: ướ ẫ ả ậ ọ ớ Luy n t p tính ch t c a nit , photphoệ ậ ấ ủ ơ
và các h p ch t c a chúngợ ấ ủ
Bài 1: Hãy cho bi t s oxi hóa c a N và Pế ố ủ trong các phân t và ion sau đây NHử3, NH4+,
NO2-, NO3-, NH4HCO3, P2O3, PBr5, PO43-, KH2PO4, Zn3(PO4)2.
Tr l i:ả ờ
Bài 2. Trong các công th c sau đây, ch n công th c hóa h c đúng c a magie photphua:ứ ọ ứ ọ ủ
A. Mg3(PO4)2 B. Mg(PO3)2
C. Mg3P2 D. Mg2P2O7
Tr l i:ả ờ Magie photphua: Mg3P2 => Đáp án đúng là C
Bài 3.
a) L p các ph ng trìnhậ ươ hóa h c sau đâyọ
NH3 + Cl2 (d ) → Na. + …ư (1)
NH3 (d ) + Clư2 → NH4CI + …(2)
NH3 + CH3COOH → …(3)
(NH4)3PO4 → H3PO4 + …(4)
Zn(NO3)2 →…(5)
b) L p các ph ng trình hóa h c d ng phân t và d ng ion rút g nậ ươ ọ ở ạ ử ạ ọ c a ph n ngủ ả ứ
gi a các ch t sau đây trong dung d ch:ữ ấ ị
K3PO4 và Ba(NO3)2 (1)
Na3PO4 và CaCl2 (2)
Ca(H2PO4)2 và Ca(OH)2 v i t l 1:1 (3)ớ ỉ ệ
(NH4)3PO4 + Ba(OH)2 (4)
Tr l iả ờ
a) 2NH3 + 3Cl2 (d ) → Nư2 + 6HCl
8NH3(d ) + 3Clư2 → N2 + 6NH4Cl
NH3 + CH3COOH → CH3COONH4