We have Henderson's equation for acidic buffer. pH = pKa + log [ Salt] / [ Acid]
We have, p H = 7.20 , pKa = 7.20 , [Salt] = [ K2HPO4 ] and [ Acid ] = [ KH2PO4 ]
Placing all these values in above equation, we get
7.20 = 7.20 + log [ K2HPO4 ] / [ KH2PO4 ]
log [ K2HPO4 ] / [ KH2PO4 ] = 7.20 - 7.20 = 0.00
Taking antilog on both sides we get [ K2HPO4 ] / [ KH2PO4 ] = 1.
[ K2HPO4 ] = [ KH2PO4 ] (1)
We have given , [ K2HPO4 ] + [ KH2PO4 ] = 0.15 M (2)
Put [ K2HPO4 ] = [ KH2PO4 ] in equation 2.
[ K2HPO4 ] + [ K2HPO4 ] = 0.15 M
2 [ K2HPO4 ] = 0.15 M
[ K2HPO4 ] = 0.15 M / 2 = 0.075 M
[ K2HPO4 ] = [ KH2PO4 ] = 0.075 M
We can write , No. of moles of K2HPO4 = No. of moles of KH2PO4
We have, relation , Molarity = No. of moles of solute / volume of solution in L
No. of moles of K2HPO4 = 0.075 mol / L 0.100 L = 0.0075 mol
No. of moles of KH2PO4 = 0.075 mol / L 0.100 L = 0.0075 mol
We have, No. of moles = Mass/ Molar mass
Mass of K2HPO4 = No. of moles of K2HPO4 ( Molar mass) = 0.0075 mol 174.18 g / mol = 1.306 g
Mass of KH2PO4 = No. of moles of KH2PO4 ( Molar mass) = 0.0075 mol 136.09 g / mol = 1.021 g
ANSWER : Mass of K2HPO4 = 1.306 g & Mass of KH2PO4 = 1.021 g
PO, and of K2HPO, PM phosphate buffer for KH2PO4 and 1/4.10 YM 15. (LO 12) Calculate...
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