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2. Acids such as HCI, HNOstep three are almost completely? onised and hence they have high Ka value i.e., Ka for HCI at 25°C is 2 x 10 6 .
cuatro. Acids with Ka value greater than ten are considered as strong acids and less than one considered as weak acids.
Question 5. pH of a neutral solution is equal to 7. Prove it. in neutral solutions, the concentration of [H3O + ] as well as [OH – ] are equal to 1 x 10 -7 M at 25°C.
2. The pH of a neutral solution can be calculated by substituting this [H3O + ] concentration in the expression pH = – log10 [H3O + ] = – log10 [1 x 10 -7 ] = – ( – 7)log \(\frac < 1>< 2>\) = + 7 (l) = 7
Question 7. When the dilution increases by 100 times, the dissociation increases by 10 times. Justify this statement. Answer: (i). Let us consideran acid with Ka value 4 x 10 https://datingranking.net/escort-directory/mckinney/ 4 . We are calculating the degree of dissociation of that acid at two different concentration 1 x 10 -2 M and 1 x 10 -4 M using Ostwalds dilution law
(iv) i.elizabeth., if dilution increases by 100 moments (focus decrease from 1 x 10 -2 Yards to just one x 10 -4 Yards), the dissociation increases by the 10 times.
Concern 10. How try solubility device is familiar with pick new precipitation out of ions? If the unit out-of molar intensity of the new constituent ions i.elizabeth., ionic device is higher than the solubility tool then your material becomes precipitated.
2. When the ionic Product > Ksp precipitation will occur and the solution is super saturated. ionic Product < Ksp no precipitation and the solution is unsaturated. ionic Product = Ksp equilibrium exist and the solution ?s saturated.
step three. Through this method, the fresh new solubility equipment discovers good for pick whether an ionic compound gets precipitated whenever services that contain brand new constituent ions was mixed.
Matter 11. Solubility will be calculated regarding molar solubility.i.age., the maximum quantity of moles of the solute which are often demolished in one litre of the solution.
3. From the above stoichiometrically balanced equation, it is clear that I mole of Xm Yn(s) dissociated to furnish ‘m’ moles of x and ‘n’ moles of Y. If’s’ is the molar solubility of Xm Ynthen Answer: [X n+ ] = ms and [Y m- ] = ns Ksp = [X n+ ] m [Y m- ] n Ksp = (ms) m (ns) n Ksp = (m) m (n) n (s) m+n