Formulas: 6-7

Formula 1

E_{c} - E_{a} = IR_{e} + IR_{m}

where

E_{c}

is the potential of the cathode (as polarized);

E_{a}

is the potential of the anode (as polarized);

I

is the current in amperes;

R_{e}

is the resistance of the electrolyte solution path in the galvanic current (internal circuit) and

R_{m}

is the resistance of the electrodes (external circuit).

W = \frac{Ite}{F}

where

W is the mass or quantity of conductive material dissolved, in grams; I is the current in amperes; t is the time of current flow, in seconds; e is the equivalent of the anode conductive material (atomic weight divided by valence or charge of ions produced); F is Faraday’s constant (96,5000 coulombs per mol).

General Formula: $\frac{A}{C} = \left(\frac{1}{0.009 \frac{mil}{yr}}\right) CR$

\frac{A}{C} = \left(\frac{1}{0.009 \frac{mil}{yr}}\right) CR

Calculation with value: $\frac{A}{C} = \left(\frac{1}{\frac{0.009 mil}{yr}}\right) 4.99 \frac{mil}{yr}$

\frac{A}{C} = \left(\frac{1}{\frac{0.009 mil}{yr}}\right) 4.99 \frac{mil}{yr}

Formula 1

E_{c} - E_{a} = IR_{e} + IR_{m}

where

E_{c}

is the potential of the cathode (as polarized);

E_{a}

is the potential of the anode (as polarized);

I

is the current in amperes;

R_{e}

is the resistance of the electrolyte solution path in the galvanic current (internal circuit) and

R_{m}

is the resistance of the electrodes (external circuit).

W = \frac{Ite}{F}

where

W is the mass or quantity of conductive material dissolved, in grams; I is the current in amperes; t is the time of current flow, in seconds; e is the equivalent of the anode conductive material (atomic weight divided by valence or charge of ions produced); F is Faraday’s constant (96,5000 coulombs per mol).

General Formula: $\frac{A}{C} = \left(\frac{1}{0.009 \frac{mil}{yr}}\right) CR$

\frac{A}{C} = \left(\frac{1}{0.009 \frac{mil}{yr}}\right) CR

Calculation with value: $\frac{A}{C} = \left(\frac{1}{\frac{0.009 mil}{yr}}\right) 4.99 \frac{mil}{yr}$

\frac{A}{C} = \left(\frac{1}{\frac{0.009 mil}{yr}}\right) 4.99 \frac{mil}{yr}

Formula 1