Answer : The mass of
precipitate will be, 12.4 grams.
Explanation :
First we have to calculate the moles of 


Now we have to calculate the moles of 
The balanced chemical reaction is:

From then balanced chemical reaction we conclude that,
As, 2 moles of
react to give 1 mole of 
So, 0.075 moles of
react to give
mole of 
Now we have to calculate the mass of 

Molar mass of
= 331.73 g/mole

Therefore, the mass of
precipitate will be, 12.4 grams.