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Electrochemical Equivalent Weight

Calculate the electrochemical equivalent weight, EW = M ÷ n, dividing the element's molar mass M (g/mol) by the number of electrons exchanged n (valence). The result, in g/eq, is the mass associated with transferring one mole of electrons and appears in nearly every electrochemical calculation: Faraday's law, electrochemical corrosion rate, electrodeposition and anode sizing. For divalent iron (Fe²⁺), for example, EW = 55.85 ÷ 2 ≈ 27.9 g/eq. Enter the molar mass and the number of electrons exchanged.

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Electrochemical equivalent weight

The equivalent weight (or equivalent mass) of an element in an electrochemical reaction is the mass that corresponds to the transfer of one mole of electrons. It follows from dividing the molar mass by the number of electrons exchanged in the reaction: EW = M ÷ n. For iron oxidizing to Fe²⁺ (n = 2), EW = 55.85 ÷ 2 ≈ 27.9 g/eq; for aluminium going to Al³⁺ (n = 3), EW = 26.98 ÷ 3 ≈ 9.0 g/eq. The concept is the bridge between electric charge and mass across all of electrochemistry. By Faraday's law, passing 96,485 coulombs (1 faraday, the charge of one mole of electrons) deposits or consumes exactly one equivalent weight of the substance. That is why EW shows up in every calculation of electroplating (how much metal plates out at a given current), of electrochemical corrosion rate (relating corrosion current to mass loss) and of anode sizing. Identifying n correctly (the oxidation state involved) is the step that causes most of the mistakes. Enter the molar mass and the number of electrons exchanged.

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Calculate a bearing's equivalent dynamic load under combined loading, P = X·F_r + Y·F_a, from the radial load F_r (N), the axial load F_a (N) and the factors X and Y (dimensionless, tabulated by the maker per bearing type and the F_a/F_r ratio). Most bearings actually carry RADIAL (perpendicular to shaft) and AXIAL (along shaft) loads at once, but catalog life and capacity formulas are defined for an equivalent pure radial load. The equivalent dynamic load is that fictitious radial load that would give the SAME bearing life as the real load combination. The X and Y factors depend on the bearing type (deep-groove ball, angular contact, self-aligning, tapered roller) and the axial-to-radial ratio — for mainly radial loads, X≈1 and Y≈0 (axial negligible); when axial grows past a limit (the e factor), Y starts to contribute. Computing P correctly is the first step in any bearing design, since P enters the life formula L10 = (C/P)^p and the capacity check. Wrong factors (or ignoring axial load) give an incorrect life estimate. Enter the radial load, axial load and the X and Y factors.

The results provided by this tool are for general informational and educational purposes only and do not constitute professional, financial, medical, legal, tax or accounting advice. Always confirm important decisions with a qualified professional and official sources.