X+5x+1 After decomposing the rational function x³-6x²+9x into partial fractions without evaluating the coefficients, the integral x²+5x+1 dx equals x³-6x²+9x A In|x] + B In|x - 3| + Cln(x-3)² + D the above A In|x] + B In|x - 3| + the above (x-3)² + D none of the choices A In|x] + B In|x - 3| + +D X-3 the above

Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter10: Systems Of Equations And Inequalities
Section10.3: Partial Fractions
Problem 2E
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X²+5x+1
After decomposing the rational function x³-6x²+9x
into partial fractions without evaluating the
coefficients, the integral S
x²+5x+1
x3-6x²+9x
dx equals
A In|x] + B In|x - 3| + Cln(x − 3)² + D
the above
A In|x] + B In|x - 3| +
the above
C
(x-3)²
+D
none of the choices
A In|x] + B In|x - 3| +
the above
X-3
+ D
Transcribed Image Text:X²+5x+1 After decomposing the rational function x³-6x²+9x into partial fractions without evaluating the coefficients, the integral S x²+5x+1 x3-6x²+9x dx equals A In|x] + B In|x - 3| + Cln(x − 3)² + D the above A In|x] + B In|x - 3| + the above C (x-3)² +D none of the choices A In|x] + B In|x - 3| + the above X-3 + D
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