Pb(NO3)2 and Zn(NO3)2
Pb(NO3)2 and Bi(NO3)2
AgNO3 and Bi(NO3)3
Pb(NO3)2 and Hg(NO3)2
Pb(NO3)2 and Zn(NO3)2
- Pb(NO3)2 reacts with NaOH to form a white precipitate of Pb(OH)2 and with HCl to form a white precipitate of PbCl2. However, Zn(NO3)2 does not react with NaOH to form a white precipitate, so this mixture is incorrect.
- Option B:
Pb(NO3)2 and Bi(NO3)2
- Pb(NO3)2 reacts with NaOH to form Pb(OH)2 and with HCl to form PbCl2.
- Bi(NO3)2 reacts with NaOH to form Bi(OH)3 and with HCl to form BiCl3, both of which are white precipitates.
- Therefore, this mixture fits the observed behavior, and is correct.
- Option C:
AgNO3 and Bi(NO3)3
- AgNO3 reacts with NaOH to form AgOH (white precipitate) and with HCl to form AgCl (white precipitate).
- Bi(NO3)3 reacts similarly to form Bi(OH)3 (white precipitate) with NaOH and BiCl3 (white precipitate) with HCl.
- Therefore, this mixture also fits the behavior, and is correct.
Step 5: Conclusion
The correct options are:
A Pb(NO3)2 and Zn(NO3)2
B Pb(NO3)2 and Bi(NO3)2
C AgNO3 and Bi(NO3)3
The monomer (X) involved in the synthesis of Nylon 6,6 gives positive carbylamine test. If 10 moles of X are analyzed using Dumas method, the amount (in grams) of nitrogen gas evolved is ____. Use: Atomic mass of N (in amu) = 14
The correct match of the group reagents in List-I for precipitating the metal ion given in List-II from solutions is:
List-I | List-II |
---|---|
(P) Passing H2S in the presence of NH4OH | (1) Cu2+ |
(Q) (NH4)2CO3 in the presence of NH4OH | (2) Al3+ |
(R) NH4OH in the presence of NH4Cl | (3) Mn2+ |
(S) Passing H2S in the presence of dilute HCl | (4) Ba2+ (5) Mg2+ |
Match List I with List II:
Choose the correct answer from the options given below:
Let $ S $ denote the locus of the point of intersection of the pair of lines $$ 4x - 3y = 12\alpha,\quad 4\alpha x + 3\alpha y = 12, $$ where $ \alpha $ varies over the set of non-zero real numbers. Let $ T $ be the tangent to $ S $ passing through the points $ (p, 0) $ and $ (0, q) $, $ q > 0 $, and parallel to the line $ 4x - \frac{3}{\sqrt{2}} y = 0 $.
Then the value of $ pq $ is