Cyanide solution (12.73 mL) was treated with 25.00 mL of Ni2+ solution (containing excess Ni2+) to convert the cyanide into tetracyano nickelate (II):

4CN-+Ni2+Ni(CN)42-

Excess Ni2+ was then titrated with 10.15 mL of 0.01307 M EDTA. Ni(CN)42-does not react with EDTA. If 39.35 mL of EDTA were required to react with 30.10 mL of the original Ni2+ solution, calculate the molarity of CN- in the 12.73-mL sample.

Short Answer

Expert verified

The molarity of CN- in the 12.73-mL sample is 0.093M

Step by step solution

01

Given Information

Amount of cyanide solution treated= 12.73 mL

Amount of Ni2+ solution taken to convertcyanide into tetracyano nickelate (II)= 25.0 mL

Amount of EDTA required for titration of excess Ni2+= 10.15 mL of 0.01307 M EDTA

Amount of EDTA required to react with30.10 mLoriginalNi2+ solution= 39.35mL of 0.01307 M EDTA

02

Determine the total amount of Ni2+ and EDTA

Amount of EDTA required

=(39.35mL)(0.01307MEDTA)=0.514mmol

According to the question 30.10 mL of Ni2+ reacted with 0.514mmol of EDTA

Therefore, concentration of Ni2+

=0.514mmol30.10mL=0.0171M

Therefore, the number of mols in 25.00 mL of Ni2+

=0.0171M×25ml=0.4275mmol

Number of mols in 10.15 mL of EDTA

=(10.15mL)(0.01307MEDTA)=0.1327mmol

03

Determine the concentration of cyanide

Amount of Ni2+ reacted with CN-

=(0.4275-0.1327)=0.2948mmol

Therefore, the amount of cyanide reacting with Ni2+

=(4×0.2948)mmol=1.1792mmol

Original concentration of CN-

=1.1792mmol12.73mL=0.093M

Therefore, the molarity of CN- in the 12.73-mL sample is 0.093M

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Most popular questions from this chapter

Give an example of the use of a masking agent

Spreadsheet equation for auxiliary complexing agent. Consider the titration of metal M (initial concentration = CM, initial volume = VM) with EDTA (concentration = CEDTA, volume added = VEDTA) in the presence of an auxiliary complexing ligand (such as ammonia). Follow the derivation in Section 12-4 to show that the master equation for the titration is

ϕ=CETDAVETDACMVM=1+Kf"[M]free-[M]free+Kf"[M]freeCMKf"[M]free+[M]free+Kf"[M]free2CETDA

where role="math"> is the conditional formation constant in the presence of auxiliary complexing agent at the fixed pH of the titration (Equation 12-18) and [M]free is the total concentration of metal not bound to EDTA. [M]free is the same as [M] in Equation 12-15. The result is equivalent to Equation 12-11, with [M] replaced by [M]free and Kf replaced by Kf".

Spreadsheet equation for formation of the complexes ML and ML2.Consider the titration of metal M (initial concentration = CM, initial volume = VM) with ligand L (concentration = CL, volume added = VL), which can form 1:1 and 2 : 1 complexes:

M+L𝆏MLβ1=[ML][M][L]M+2L𝆏ML2β2=[ML2][M][L]2

Let αM be the fraction of metal in the form M, αML be the fraction in the form ML, and αML2be the fraction in the form ML2. Following the derivation in Section 12-5, you could show that these fractions are given by

role="math" localid="1667801924683" αM1=11+β1[L]+β2[L]2αML=β1[L]1+β1[L]+β2[L]2αML2=β2[L]21+β1[L]+β2[L]2

The concentrations of ML and ML2are

[ML]=αMLCMVMVM+VL[ML2]=αML2CMVMVM+VL

because CMVMVM+VLis the total concentration of all metal in the solution. The mass balance for ligand is

[L]+[ML]+2[ML2]=CMVMVM+VL

By substituting expressions for [ML] and [ML2] into the mass balance, show that the master equation for a titration of metal by ligand is

ϕ=CLVLVM+VM=αML+2αML2+LCM1-LCL

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