Two
elements A and B form compounds having formula AB2 and AB4. When dissolved in
20 g of benzene (C6H6), 1 g of AB2 lowers the freezing point by 2.3 K whereas 1.0 g of AB4 lowers it by
1.3 K. The molar depression
constant for benzene is 5.1 K kg
mol–1. Calculate atomic masses of A and B.
Solution:
Weight of component AB2 = 1 g
Weight of benzene = 20 g
Molar despression costant, Kf = 5.1 K
Delta Tf = 2.3 K
Use formula of Molar mass
Mass
of MAB2 =Atomic weight of A + 2 × Atomic weight of B
A + 2B = 110.87 ...(1)
Similarly,
Mass of
MAB4 = =Atomic weight of A + 4 × Atomic weight of B
A + 4B = 196.15 ...(2)
Subtracting
equation (2) from (1), we get
2B =
196.15 - 110.87 = 85.28
Divide by 2
B = 42.64
Atomic
mass of element B = 42.64 g atom-1.
Plug
the value in equation (1) we get
A + 2B = 110.87
A=
(110.87 - 2 × 42.64)
= 25.59 g atom-1.
Atomic
mass of element a = 25.59 g atom-1
Can someone plz derive the formula for M2.
ReplyDeleteI don't understand from where this formula comes.
Delta Tf is directly propotional to m
Deletedelta Tf = Kf m......(1)
m(molality)= n2/mass of solvent in kg
keeping it in (1)
we get
delta Tf = Kf W1*1000/M2*W1
therefore,
M2=Kf*W1*1000/W2*deltaTf
Delta Tf is directly propotional to m
Deletedelta Tf = Kf m......(1)
m(molality)= n2/mass of solvent in kg
keeping it in (1)
we get
delta Tf = Kf W1*1000/M2*W1
therefore,
M2=Kf*W1*1000/W2*deltaTf
Delta Tf is directly propotional to m
Deletedelta Tf = Kf m......(1)
m(molality)= n2/mass of solvent in kg
keeping it in (1)
we get
delta Tf = Kf W1*1000/M2*W1
therefore,
M2=Kf*W1*1000/W2*deltaTf
so thanxx
ReplyDelete