Question

If 2.35 g of Cuso, is dissolved in 0.51 x 102mL of 0.380 M NH3, calculate the concentrations of the following species at equi

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Answer #1

i)Cu2+ ion form complex with NH3

Cu2+(aq) + 4NH3(aq) <------> Cu (NH3)42+(aq)

Kf = [Cu(NH3)42+]/([Cu2+][NH3]4) = 1.1×1013

ii) Let us assume the reaction is complete

Cu2+(aq) + 4NH3(aq) -----> Cu(NH3)42+(aq)

stoichiometrically, 1mole of Cu2+ react with 4moles of NH3 to give 1mole of Cu(NH3)42+

given moles CuSO4 = 2.35g/ 159.61g/mol = 0.01472mol

given moles of Cu2+ = 0.01472mol

[Cu2+] = (0.01472mol/951mol)× 1000ml = 0.01548M

[NH3] = 0.380M

0.01548M of Cu2+ react with 0.06192M of NH3 to give 0.01548M of Cu(NH3)42+

After completion of reaction remaining concentration of NH3 = 0.380M - 0.06192M = 0.3181M

iii) Now, consider the dissociation equillibrium of Cu(NH3)42+

Cu(NH3)42+(aq) <-------> Cu2+(aq) + 4NH3(aq)

Kd = [NH3]4[Cu2+]/[Cu(NH3)42+]

Kd = 1/Kf = 1/ (1.1 ×1013) = 9.09×10-14

iv) Initial concentration

[Cu(NH3)42+] = 0.01548

[Cu2+] = 0

[NH3] = 0.3181

change in concentration

[Cu(NH3)42+] = -x

[Cu2+] = + x

[NH3] = + 4x

Equilibrium concentration

[Cu(NH3)42+] = 0.01548 - x

[Cu2+] = x

[NH3] = 0.3181 + 4x

so,

x(0.3181 + 4x)4 / (0.01548 - x ) = 9.09×10-14

we can assume 0.3181 + 4x = 0.3181 and 0.01548 - x = 0.01548 because x is small value

x ( 0.3181)4 / 0.01548 = 9.09 ×10-14

x 0.6614 = 9.09×10-14

x = 1.37 × 10-13

Therefore,

at equillibrium

[Cu2+] = 1.37 ×10-13M

[NH3] = 0.3181M

[Cu(NH3)42+] = 0.01548M

  

  

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