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The reciprocal square root of any real polynomial with known zeros and degree not exceeding four is integrated in terms of a standard integral by a new quadratic transformation which preserves symmetry in the zeros. If at least one zero is real, this method, unlike earlier methods, leads to a single standard integral instead of a difference of two standard integrals even when neither limit of integration is a zero. If no zero is real, a particular point on the real line has special significance. Formulas listed in integral tables are unified and generalized.
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B. C. Carlson (1977) studied this question.
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