Mass of Metal to be Deposited Calculator

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✖Molecular Weight is the mass of a given molecule.ⓘ Molecular Weight [MW]			+10% -10%
✖Electric Current is the time rate of flow of charge through a cross sectional area.ⓘ Electric Current [i_p]			+10% -10%
✖Time can be defined as the ongoing and continuous sequence of events that occur in succession, from the past through the present to the future.ⓘ Time [t]			+10% -10%
✖N Factor of substance in a redox reaction is equal to the number of moles of electron lost or gained per mole.ⓘ N Factor [nf]			+10% -10%

✖Mass to be Deposited is the mass deposited after electrolysis of a metal.ⓘ Mass of Metal to be Deposited [M_metal]

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Formula

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Mass of Metal to be Deposited

Formula

`"M"_{"metal"} = ("MW"*"i"_{"p"}*"t")/("nf"*"[Faraday]")`

Example

`"4.377868g"=("120g"*"2.2A"*"4h")/("9"*"[Faraday]")`

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Mass of Metal to be Deposited Solution

STEP 0: Pre-Calculation Summary

Formula Used

Mass to be Deposited = (Molecular Weight*Electric Current*Time)/(N Factor*[Faraday])
M_metal = (MW*i_p*t)/(nf*[Faraday])
This formula uses 1 Constants, 5 Variables

Constants Used

[Faraday] - Faraday constant Value Taken As 96485.33212

Variables Used

Mass to be Deposited - (Measured in Kilogram) - Mass to be Deposited is the mass deposited after electrolysis of a metal.
Molecular Weight - (Measured in Kilogram) - Molecular Weight is the mass of a given molecule.
Electric Current - (Measured in Ampere) - Electric Current is the time rate of flow of charge through a cross sectional area.
Time - (Measured in Second) - Time can be defined as the ongoing and continuous sequence of events that occur in succession, from the past through the present to the future.
N Factor - N Factor of substance in a redox reaction is equal to the number of moles of electron lost or gained per mole.

STEP 1: Convert Input(s) to Base Unit

Molecular Weight: 120 Gram --> 0.12 Kilogram (Check conversion here)
Electric Current: 2.2 Ampere --> 2.2 Ampere No Conversion Required
Time: 4 Hour --> 14400 Second (Check conversion here)
N Factor: 9 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

M_metal = (MW*i_p*t)/(nf*[Faraday]) --> (0.12*2.2*14400)/(9*[Faraday])

Evaluating ... ...

M_metal = 0.00437786750295533

STEP 3: Convert Result to Output's Unit

0.00437786750295533 Kilogram -->4.37786750295533 Gram (Check conversion here)

FINAL ANSWER

4.37786750295533 ≈ 4.377868 Gram <-- Mass to be Deposited

(Calculation completed in 00.004 seconds)

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Created by Torsha_Paul

University of Calcutta (CU), Kolkata

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Verified by Pracheta Trivedi

National Institute Of Technology Warangal (NITW), Warangal

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< 9 Osmotic Coefficient & Current Efficiency Calculators

Mass of Metal to be Deposited

Go Mass to be Deposited = (Molecular Weight*Electric Current*Time)/(N Factor*[Faraday])

Kohlrausch Law

Go Molar Conductivity = Limiting Molar Conductivity-(Kohlrausch Coefficient*sqrt(Concentration of Electrolyte))

Actual Mass given Current Efficiency

Go Actual Mass Deposited = ((Current Efficiency*Theoretical Mass Deposited)/100)

Current Efficiency

Go Current Efficiency = (Actual Mass Deposited/Theoretical Mass Deposited)*100

Solubility

Go Solubility = Specific Conductance*1000/Limiting Molar Conductivity

Osmotic Coefficient given Ideal and Excess Pressure

Go Osmotic Coefficient = 1+(Excess Osmotic Pressure/Ideal Pressure)

Excess Pressure given Osmotic Coefficient

Go Excess Osmotic Pressure = (Osmotic Coefficient-1)*Ideal Pressure

Ideal Pressure given Osmotic Coefficient

Go Ideal Pressure = Excess Osmotic Pressure/(Osmotic Coefficient-1)

Solubility Product

Go Solubility Product = Molar Solubility^2

< 15 Important Formulas of Current Efficiency and Resistance Calculators

Mass of Metal to be Deposited

Go Mass to be Deposited = (Molecular Weight*Electric Current*Time)/(N Factor*[Faraday])

Kohlrausch Law

Go Molar Conductivity = Limiting Molar Conductivity-(Kohlrausch Coefficient*sqrt(Concentration of Electrolyte))

Resistance given Distance between Electrode and Area of Cross-Section of Electrode

Go Resistance = (Resistivity)*(Distance between Electrodes/Electrode Cross-sectional Area)

Electrode Cross-Section Area given Resistance and Resistivity

Go Electrode Cross-sectional Area = (Resistivity*Distance between Electrodes)/Resistance

Distance between Electrode given Resistance and Resistivity

Go Distance between Electrodes = (Resistance*Electrode Cross-sectional Area)/Resistivity

Resistivity

Go Resistivity = Resistance*Electrode Cross-sectional Area/Distance between Electrodes

Current Efficiency

Go Current Efficiency = (Actual Mass Deposited/Theoretical Mass Deposited)*100

Solubility

Go Solubility = Specific Conductance*1000/Limiting Molar Conductivity

Excess Pressure given Osmotic Coefficient

Go Excess Osmotic Pressure = (Osmotic Coefficient-1)*Ideal Pressure

Ideal Pressure given Osmotic Coefficient

Go Ideal Pressure = Excess Osmotic Pressure/(Osmotic Coefficient-1)

Cell Constant given Resistance and Resistivity

Go Cell Constant = (Resistance/Resistivity)

Resistance given Cell Constant

Go Resistance = (Resistivity*Cell Constant)

Solubility Product

Go Solubility Product = Molar Solubility^2

Resistivity given Specific Conductance

Go Resistivity = 1/Specific Conductance

Resistance given Conductance

Go Resistance = 1/Conductance

Mass of Metal to be Deposited Formula

Mass to be Deposited = (Molecular Weight*Electric Current*Time)/(N Factor*[Faraday])
M_metal = (MW*i_p*t)/(nf*[Faraday])

What is Faradey's Second Law

The second law states that the masses of various elements liberated by the passage of a constant quantity of electricity through different electrolytes are proportional to the chemical equivalents of the ions undergoing reaction.

How to Calculate Mass of Metal to be Deposited?

Mass of Metal to be Deposited calculator uses Mass to be Deposited = (Molecular Weight*Electric Current*Time)/(N Factor*[Faraday]) to calculate the Mass to be Deposited, The Mass of Metal to be Deposited formula is defined as (M) ∝ , (I) × time, (t) or M ∝ It. This is stated by Faradey's second Law. Mass to be Deposited is denoted by M_metal symbol.

How to calculate Mass of Metal to be Deposited using this online calculator? To use this online calculator for Mass of Metal to be Deposited, enter Molecular Weight (MW), Electric Current (i_p), Time (t) & N Factor (nf) and hit the calculate button. Here is how the Mass of Metal to be Deposited calculation can be explained with given input values -> 4377.868 = (0.12*2.2*14400)/(9*[Faraday]).

FAQ

What is Mass of Metal to be Deposited?

The Mass of Metal to be Deposited formula is defined as (M) ∝ , (I) × time, (t) or M ∝ It. This is stated by Faradey's second Law and is represented as M_metal = (MW*i_p*t)/(nf*[Faraday]) or Mass to be Deposited = (Molecular Weight*Electric Current*Time)/(N Factor*[Faraday]). Molecular Weight is the mass of a given molecule, Electric Current is the time rate of flow of charge through a cross sectional area, Time can be defined as the ongoing and continuous sequence of events that occur in succession, from the past through the present to the future & N Factor of substance in a redox reaction is equal to the number of moles of electron lost or gained per mole.

How to calculate Mass of Metal to be Deposited?

The Mass of Metal to be Deposited formula is defined as (M) ∝ , (I) × time, (t) or M ∝ It. This is stated by Faradey's second Law is calculated using Mass to be Deposited = (Molecular Weight*Electric Current*Time)/(N Factor*[Faraday]). To calculate Mass of Metal to be Deposited, you need Molecular Weight (MW), Electric Current (i_p), Time (t) & N Factor (nf). With our tool, you need to enter the respective value for Molecular Weight, Electric Current, Time & N Factor and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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