Which of the following salt solutions would coagulate the colloid solution formed when FeCl3 is added to NaOH solution, at the fastest rate?
When determining coagulation rates:
• Apply the Schulze-Hardy rule: the higher the charge of the counter-ion, the stronger its coagulating power.
• For negatively charged colloids, focus on the cation with the highest charge and concentration.
10 mL of 0.1 mol dm–3 Ca3(PO4)2
10 mL of 0.2 mol dm–3 AlCl3
10 mL of 0.1 mol dm–3 Na2SO4
10 mL of 0.15 mol dm–3 CaCl2
- The colloidal solution formed when FeCl\(_3\) is added to NaOH is negatively charged.
- The coagulation of colloidal solutions is governed by the Schulze-Hardy rule: \textbf{the higher the valence of the oppositely charged ion, the greater its coagulating power.
Analysis:
Among the given options:
AlCl\(_3\) contains Al\(^{3+}\) ions, which have the highest coagulating power compared to other cations such as Ca\(^{2+}\) or Na\(^{+}\).
Therefore, the solution containing Al\(^{3+}\) ions (AlCl\(_3\)) will coagulate the colloidal solution at the fastest rate.
Final Answer: (1) 10 mL of 0.2 mol dm\(^{-3}\) AlCl\(_3\).
According to the generally accepted definition of the ideal solution there are equal interaction forces acting between molecules belonging to the same or different species. (This is equivalent to the statement that the activity of the components equals the concentration.) Strictly speaking, this concept is valid in ecological systems (isotopic mixtures of an element, hydrocarbons mixtures, etc.). It is still usual to talk about ideal solutions as limiting cases in reality since very dilute solutions behave ideally with respect to the solvent. This law is further supported by the fact that Raoult’s law empirically found for describing the behaviour of the solvent in dilute solutions can be deduced thermodynamically via the assumption of ideal behaviour of the solvent.
Answer the following questions:
(a) Give one example of miscible liquid pair which shows negative deviation from Raoult’s law. What is the reason for such deviation?
(b) (i) State Raoult’s law for a solution containing volatile components.
OR
(ii) Raoult’s law is a special case of Henry’s law. Comment.
(c) Write two characteristics of an ideal solution.
If $ \lim_{x \to 0} \left( \frac{\tan x}{x} \right)^{\frac{1}{x^2}} = p $, then $ 96 \log_e p $ is equal to _______