Abstract
Abstract The curve fitting technique in science and technology, introduced in a previous paper, is extended to fitting a vs t, the bubble point and dew point curves for binary ideal mixtures. It is found that a vs t and bubble point curves can be fitted quite accurately by the inverse linear curve while the dew point curve is fitted best by the logarithmic function. It is shown also that the errors resulting from utilizing different fitting functions are proportional to the asymmetry differences between the original and fitting functions. The dew point curve has an asymmetry of m0m1 > 1. Both the logarithmic and square-root functions also have asymmetries greater than 1, and fitting by these functions is accomplished through the exponential and quadratic fit, respectively.
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