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The approach to the following equilibriu...

The approach to the following equilibrium was observed kinetically form both directions:
`[PtCl_(4)]^(2-) +H_(2)O hArr [Pt(H_(2)O)Cl_(3)]^(ɵ)+Cl^(ɵ)`
At `25^(@)C` it was found that at `0.3` inoic strength `- (Delta [PtCl_(4)]^(2-))/(Delta t) = (3.9 xx 10^(-5)s^(-1))[PtCl_(4)]^(2-)`
`- (2.1 xx 10^(-3) L mol^(-1) s^(-1))[Pt(H_(2)O)Cl_(3)]^(ɵ)[Cl_(3)^(ɵ)]`
What is the value of `k` for the complexation of the fourth `Cl^(ɵ)` by `Pt(II)` at `0.3` ionic strenght.

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To find the value of \( k \) for the complexation of the fourth \( Cl^- \) by \( Pt(II) \) at an ionic strength of 0.3, we can follow these steps: ### Step-by-Step Solution: 1. **Write the equilibrium expression**: The equilibrium reaction is given as: \[ [PtCl_4]^{2-} + H_2O \rightleftharpoons [Pt(H_2O)Cl_3]^{\circ} + Cl^{\circ} ...
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The approach to the following equilibrium was observed kinetically from both directions : PtCl_(4)^(2-) + H_(2)O ? [Pt(H_(2)O)Cl_(3)^(-)]+Cl^(-)" at "25^(@)C , it was found that -(Delta)/(Delta t) [PtCl_(4)^(2-)]=[3.9xx10^(-5)" sec"^(-1)] [PtCl_(4)^(2-)]-[2.1xx10^(-3)" L. mol"^(-1)" sec"^(-1)]xx[Pt(H_(2)O)Cl_(3)]^(-)[Cl^(-)] What is the value of equilibrium constant for the complexation of the fourth Cl^(–) by Pt(II) ?

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The reaction rate for the reaction [PtCl_4]^(2-) + H_2O = [Pt(H_2O)Cl_3]^(-) + Cl^- was measured as a function of conccntrations of different species. It was observed that (-d[[PtCl_4]^(2-)])/dt = 4.8 xx 10^(-5) [[PtCl_4]^(2-)] -2.4 xx 10^(-3) [[Pt(H_2O)Cl_3]^-][Cl^-] where square brackets arc used to denote molar concentrations. The equilibrium constant K_c = ___________. (Nearest integer)

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