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A solution containing 2.675 g of CoCl(3)...

A solution containing 2.675 g of `CoCl_(3).6NH_(3)` (molar mass = 267.5 g `mol^(-1)` is passed through a cation exchanger. The chloride ions obtained in solution are treated with excess of `AgNO_(3)` to give 4.78 g of AgCl (molar mass = 143.5 g `mol^(-1)` ). The formula of the complex is (At.mass of Ag = 108 u ) .

A

`[CoCl(NH_(3))_(5)]Cl_(2)`

B

`[Co(NH_(3))_(6)]Cl_(3)`

C

`[CoCl_(2)(NH_(3))_(4)]Cl`

D

`[CoCl_(3)(NH_(3))_(3)]`

Text Solution

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The correct Answer is:
B

Number of moles of
`CoCl_(3) * 6NH_(3)`
`=(2.675)/(267.5)=0.01`
Number of moles of AgCl
`=(4.78)/(143.5)=0.03`
Since, 0.01 mole of the complex `CoCl_(3)*6NH_(3)` gives 0.03 mole of AgCl on treatment with `AgNO_(3),` it implies that 3 chloride ions are ionisable in the complex.
Thus, the formula of the complex is `[Co(NH_(3))_(6)]Cl_(3).`
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A solution containing 2.675 g of CoCl_(3).6NH_(3) (molar mass = 267.5 g mol^(-1) ) is passed through a cation exchanger. The chloride ions obtained is solution were treated with excess of AgNO_(3) to give 4.73 g of AgCl (molar mass = 143.5 g mol^(-1) ). The formula of the complex is (At. mass of Ag = 108 u)

A solution containing 2.675g of COCl_(3).6NH_(3) (molar mass =267.5gmol^(-1) ) is passed through a cation exchanger, The chloride ions obtined in solution were treated with excess of AgNO_(3) to give 4.78g of AgCl ("molar mass" =143.5gmol^(-1) .The formula of the complex is (Atomic mass of Ag=108 u )

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