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Another integration question
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\[\int\limits \frac{ 2x-3 }{ (3x-1)(x+4)(x+5) } \]
partial fractions*
Shoot Jhan :)
\[2x-3 = A(x+4)(x+5)+B(3x-1)(x+5)+C(3x-1)(x+4)\]
btw, it'll be a bit messy :P
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\[x=\frac{1}{3}\]\[2(\frac{1}{3})-3 = \frac{208}{9}A\]\[-\frac{7}{3}= \frac{208}{9}A\]\[A= \frac{\cancel{9}3}{208}\cdot (-\frac{7}{\cancel3})= -\frac{21}{208}\]
\[x=-4\]\[-13B = -11 \implies B=\frac{11}{13}\]
What did you do there?
\[x=-5\]\[16C= -13 \implies -\frac{13}{16}=C\]
|dw:1371108111601:dw|
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