A water sample contains 9.5% mgcl2 and 11.7% nacl (by weight). Assuming 80% ionisation of each salt. Boiling point of water will be approximately (kb = 0.52)
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Answered by
49
Answer:
377k
Explanation:
Assume 100 g soln
m(nacl)=11.7g
m(mgcl2)=9.5g
Mass of solvent (h2o)=100-11.7-9.5=78.8g
n(nacl)=11.7/58.5=0.2
n(mgcl2)=9.5/95=0.1
i-van't hoff factor
a-no of moles after dissociation
i of nacl
1+a=1.8
i of mgcl2
1+2a=2.6
∆T=Kb*1000*i*n2/(w1)
∆T=∆T(nacl)+∆T(mgcl2)
=0.52*1000*(1.8*0.2+2.6*0.1)/78.8=4.09
T(boiling)=T+∆T=373+4.09=377K
Answered by
2
Assume 100 g soln
m(nacl)=11.7g
m(mgcl2)=9.5g
Mass of solvent (h2o)=100-11.7-9.5=78.8g
n(nacl)=11.7/58.5=0.2
n(mgcl2)=9.5/95=0.1
i-van't hoff factor
a-no of moles after dissociation
i of nacl
1+a=1.8
i of mgcl2
1+2a=2.6
∆T=Kb*1000*i*n2/(w1)
∆T=∆T(nacl)+∆T(mgcl2)
=0.52*1000*(1.8*0.2+2.6*0.1)/78.8=4.09
T(boiling)=T+∆T=373+4.09=377K
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