5 g of a sample of brass were dissolved in 1 litre dil. `H_(2)SO_(4)`. 20 mL of this solution were mixed with KI and liberated iodine required 20 mL of 0.0327 N hypo solution for titration. Calculate the amount of copper in the alloy.
Text Solution
Verified by Experts
When brass is extracted with concentrated `H_(2)SO_(4)`, it gives copper sulphate. `2[Cu+2H_(2)SO_(4)to CuSO_(4)+SO_(2)+2H_(2)O]` `2CuSO_(4)+4KI to 2K_(2)SO_(4)+2CuI_(2)` `2CuI_(2) to Cu_(2)I_(2)+I_(2)` `2Na_(2)S_(2)O_(3)+I_(2) to 2NaI+Na_(2)S_(4)O_(6)` 2moles `Cu -= 1 " mole" I_(2) 0-2` mole hypo 20 mL of solution reacts with 20 mL of 0.0327 N hypo `therefore 1000 mL` of solution will react with 1000 mL of 0.0327 N hypo No. of moles of hypo used `=("Mass")/("Molecular mass" (158))` `=(Exx NxxV)/(1000xx158)` where, E=158, N=0.327 given, V=1000 mL `therefore` No. of moles of hypo used `=(158xx0.0327xx1000)/(1000xx158)=0.0327` No. of moles of Cu=No. of moles of hypo =0.0327 mole Mass of copper in brass `=0.0327xx63.5=2.07645` % of copper in brass `=(2.07645)/(5)xx100=41.529%`
Topper's Solved these Questions
VOLUMETRIC ANALYSIS
OP TANDON|Exercise Example 7|3 Videos
VOLUMETRIC ANALYSIS
OP TANDON|Exercise Example 23|2 Videos
VOLUMETRIC ANALYSIS
OP TANDON|Exercise Example 24|2 Videos
THE COLLOIDAL STATE
OP TANDON|Exercise Self Assessment|21 Videos
Similar Questions
Explore conceptually related problems
50.0 g sample of brass is dissolved in 1 L dil H_2SO_4.20mL of this solution is mixed with KI, and the liberated I_2 required 20 " mL of " 0.5 M hypo solution for titration calculate the amount of Cu in the alloy.
5g sample of brass was dissolved in one litre dil. H_(2)SO_(4) . 20 ml of this solution were mixed with KI, liberating I_(2) and Cu^(+) and the I_(2) required 20 ml of 0.0327 N hypo solution for complete titration. Calculate the percentage of Cu in the alloy.
A 7.1 g sample of bleaching powder suspended in H_(2)O was treated with enough acetic acid and KI solution. Iodine thus liberated required 80 mL of 0.2 N hypo solution for titration. Calcutale the % of available chlorine :