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Question

A mineral consists of an equimolar mixture of the carbonates of two bivalent metals. One metal is present to the extent of 13.2% by weight. 2.58 g. of the mineral on heating lost 1.233 g. Of C02. Calculate the % by weight of the other metal.

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Solution

Moles of XCO3= x
Moles of YCO3=y

We know that:
x = y

So, XCO3→ XO + CO2
YCO3 → YO + CO2

Moles of CO2 = x+y = 1.233/molar mass of CO2 = 1.233 / 44 = 2.80*10-2
then x = y = 2.80*10^-2 / 2 = 1.40*10-2

x*molar mass (X) = 2.58 * (13.2/100) = 0.33354g
⇒
molar mass X= 0.33354 / 1.40*10^-2 = 23.94
⇒
Molar mass of (XCO3) = 23.94 + 12 + 3*16 = 83.94
⇒
x*molar mass of (XCO3) = mass of XCO3 = 1.40*10^-2 * 83.94 = 1.175g


% of XCO3 = 1.175g / 2.58g = 0.455 → 45.5%
% of YCO3=100 - 45.5 = 54.5 %


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