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If the solution 0.5 M NH(3) and stabili...

If the solution `0.5 M NH_(3)` and stability constant for `A^(+)(NH_(3))_(2)` is `K_(stb)=([Ag(NH_(3))_(2)]^(+))/([Ag^(+)(aq)][NH_(3)]^(2))=6.4xx10^(7),`
then find the solubility of AgCl in the above solution `K_(sp)of AgCl=2xx10^(-10)`

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Verified by Experts

`K_(eq)=K_(sp)xxK_(stb)`
`implies2xx10^(-10)xx6.4xx10^(7)=([Ag(NH_(3))_(2)][Cl^(-)])/([NH_(3)]^(2))=(SxxS)/((0.5-2S)^(2))`
`implies(S)/((0.5-2S))=sqrt(2xx64xx10^(-4))`
`impliesS=0.046`
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Zn^(+2) + 2NH_(3) hArr [Zn(NH_(3))_(2)]^(+2), K_(1) = 2xx10^(-3) [Zn(NH_(3))_(2)]^(+2) + 2NH_(3) hArr [Zn(NH_(3))_(4)]^(2+), K_(2) = 1.5xx10^(-3) Find out the instability constant?

What is the molar solubility of AgCl(s) in 0.1 M NH_(3)(aq)?K_(sp)(AgCl)=1.8xx10^(-10), K_(f)[Ag(NH_(3))_(2)]^(+)=1.6xx10^(7).

Ag^(+)+NHP(3)hArr[Ag(NH_(3))]^(+), K_(1)=3.5=10^(-3) [Ag(NH)_(3)]^(+)+NH_(3)hArr[Ag(NH_(3))_(2)]^(+),K_(2)=1.7xx10^(-3) then the formation constant of [Ag(NH_(3))_(2)]^(+) is

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If Ag^(+)+NH_(3)hArr[Ag(NH_(3))]^(+) , K_(1)=3.5xx10^(-3) and [Ag(NH_(3))]^(+)+NH_(3)hArr[Ag(NH_(3))_(2)]^(+) , K_(2)=1.74xx10^(-3) . The formation constant of [Ag(NH_(3))_(2)]^(+) is :

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