Solution.
K=C(I2 in H2O)C(I2 in CCl4)K = \frac{C(I2 \ in \ H2O)}{C(I2 \ in \ CCl4)}K=C(I2 in CCl4)C(I2 in H2O)
C(I2 in org ph)=17∗C15=1.133CC(I2 \ in \ org \ ph) = \frac{17*C}{15} = 1.133 CC(I2 in org ph)=1517∗C=1.133C
C(I2 in water ph)=22∗C∗0.250=0.088CC(I2 \ in \ water \ ph) = \frac{22*C*0.2}{50} = 0.088 CC(I2 in water ph)=5022∗C∗0.2=0.088C
C1=1.133C∗5015=3.78CC1 = \frac{1.133C*50}{15} = 3.78 CC1=151.133C∗50=3.78C
C2=0.088C∗15050=0.264CC2 = \frac{0.088C*150}{50} = 0.264 CC2=500.088C∗150=0.264C
K=0.264C3.78C=0.070K = \frac{0.264C}{3.78C} = 0.070K=3.78C0.264C=0.070
Answer:
K = 0.070