How long would it take to deposit 1. 36 g of copper from an aqueous solution of copper(ii) sulfate by passing a current of two amperes through the solution?

Respuesta :

The time is 1046.15 taken o deposit 1. 36 g of copper from an aqueous solution of copper(ii) sulfate by passing a current of two amperes through the solution.

What is current?

Electric current is a stream of charged particles going through an electric conductor.

By law of Faraday

[tex]\rm W = Zit \dfrac{E}{F} it[/tex]

Where,  W= Deposited amount is 1.36 grams

E = Equivalent weight is the Molar mass of Cu = 63.5 g mol−1

F = Faraday = 96500 C mol−1

i = Electricity passed 2 ampere.

t = Time =?

Putting the values in the equation

[tex]\rm 1.36 =\dfrac{63.5 }{96500} \times 2 \times t \\\\t =[/tex]

Thus, the time taken will be calculated as 1046.15.

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