A solution containing 19 g per 100 mL of KCI (M 74-5 g mol-1) is isotonic with a solution containing 3 g per 100 mL of urea M 60 g mol-1). Calculate the degree of dissociation of KCI sol Assume that both the solutions temperature.
Answers
Answered by
2
Hey mate,
● Answer -
Degree of dissociation is 9.8 %.
● Solution -
Osmotic pressure of urea is calculated by -
P = nRT/V
P = 3/60 × 8.314 × 300 / 10^-4
P = 1.25×10^6 Pa
As KCl soln is isotonic to urea solution, both must be having same osmotic pressure.
P = 2αnRT/V
1.25×10^6 = 2 × α × 19/74.5 × 8.314 × 300 / 10^-4
α = 0.098
α = 9.8 %
Therefore, degree of dissociation is 9.8 %.
Hope this helped you...
● Answer -
Degree of dissociation is 9.8 %.
● Solution -
Osmotic pressure of urea is calculated by -
P = nRT/V
P = 3/60 × 8.314 × 300 / 10^-4
P = 1.25×10^6 Pa
As KCl soln is isotonic to urea solution, both must be having same osmotic pressure.
P = 2αnRT/V
1.25×10^6 = 2 × α × 19/74.5 × 8.314 × 300 / 10^-4
α = 0.098
α = 9.8 %
Therefore, degree of dissociation is 9.8 %.
Hope this helped you...
Answered by
7
Answer:
Heya .....mate .....
Here's ur answer :
Here, isotonic solution means that their osmotic pressures are equal.
So, π = cRT
where, c = concentration of solute
R = Gas constant
T = Temperature
π = Osmotic pressure
.°. π(urea) = (3/60*0.1)*0.082*T
=> π(urea) = (0.082*T)/2
Now, KCl being on electrolyte , n = 2
----> i= ?
π(KCl) = i * (19/74.5*0.1)*0.082*T
Since, they are equal, we have
(19/7.45)*i*0.082*T = (0.082*T)/2
=> i = (74.5*10^-1)/(19*2)
=> i = 1.96*10^-1
Using degree of dissociation (α) = i-1/n-1
α = [(1.96 *10^-1)- 1]/(2 - 1)
α = 0.096
%α = 9.6%
❤✨Hope it helps✨❤
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