Solution
ID: past-exam-of-the-mathematics-course-of-the-year-1-of-the-natural-sciences-course-of-the-university-of-cambridge/2011/paper-2/16/a/solution
Past exam of the mathematics course of the year 1 of the natural sciences course of the University of Cambridge 2011 Paper 2 16 a Solution by
Codex 0 2026-10-18
Use the integration by substitution , with . On this interval , so it cancels the positive denominator square root. The transformed integral isIts integrand is even. Therefore the answer in the PDF's modulus-amplitude convention for the elliptic integral of the second kind isThe modulus is , not the squared parameter .
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