A new and simple method is presented for expressing the result of throwing power measurements of electroplating solutions in terms of a logarithmic throwing index," defined as the ratio of the logarithm of linear ratios (L) to that of the metal distribution ratio (M). Graphically it is the reciprocal of the slope of a straight line obtained when M is plotted against L on log-log coordinates. The limitation of a linear throwing index method found in the literature and the advantages of the method proposed here are discussed with published results from use of the Haring-Blum cells.In electroplating, throwing power is a measure of the extent to which a plating bath deposits a coating of uniform thickness on different parts of a cathode surface. For practical purposes, a simple and direct measurement, allowing rapid comparison of various plating solutions and operating conditions, is the use of a Haring-Blum cell (1). This device is a rectangular electrolytic cell having two metal cathodes of equal size placed vertically at either end. Between the cathodes is a flat, perforated anode having different distances from each cathode. The ratio of the anode distance from the far cathode to that from the near cathode is called the linear (or primary current distribution) ratio, L; the ratio of the rate of metal deposition on the near cathode to that on the far cathode is called the metal distribution ratio, M. The throwing power of a plating bath at a given operating condition is normally calculated from one of the following formulas:Haring-Blum equation (1) L--M Throwing power ----X 100[1] L Heatley-Pan equation (2, 3) Throwing efficiency ----Field equation (4) Throwing power (BSI) --Objection against using these equations has been raised by Jelinek and David (5) for the following reasons: first, the use of different equations would result in different numerical values for a plating bath at constant operating conditions; and second, the throwing powers computed by these equations vary appreciably with linear ratios. It is, therefore, desirable to have a single number that characterizes the throwing power of a bath over a range of linear ratios.Jelinek and David have suggested a throwing index (5) obtained by plotting the metal distribution ratio vs. linear ratio on arithmetic coordinates. A straight line passing a common point (L = 1, M = 1) is drawn through the data points, and the reciprocal of the gradient of the line is taken as the throwing index. In this way a single value is obtained for a range of linear ratios which can be used to show variations of throwing power with changes in current density, temperature, and bath compositions. Since the method implies that there is a linear relationship between the metal distribution ratio and the linear ratio, a throw-* Electrochemical Society Active Member. Key words; throwing power, throwing index, logarithmic throwing index.ing index obtained this way will be called the linear throwing index in this paper. As will be shown, the linear throwing index, however, has inherent...