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Fig. 1.3 Parallel Loads
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In order to apply the method of partial fractions, we first must factor the denominator of the integrand. It is known that every polynomial with real coefficients will factor into linear and quadratic factors. How do we find this factorization Of course we must find a root. For a polynomial of the form x k + ak 1 x k 1 + ak 2 x k 2 + + a1 x + a0 , any integer root will be a factor of a0 . This leads us to try 1, 2, 3, 6, 9 and 18. We find that 2 and 3 are roots of x 3 4x 2 3x + 18. In point of fact, x 3 4x 2 3x + 18 = ( x + 2) ( x 3) 2 . An attempt to write B 1 A + = x+2 x 3 3x + 18
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