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Integrate (6x+5)/(x^2+4x+4) from 1 to 9 is A/denominator + B/denominator
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So you need to do partial fractions for this. So, (6x+5)/(x+2)(x+2) = A/x+2 + B/(x+2)^2
Solve for A and B, Ax^2+4Ax+4A + Bx+2B = 6x+5 4A+B=6 4A+2B=5 A= 7/4 B=-1
Then find \[\int\limits_{}^{}(7/4)/(x+2) + \int\limits_{}^{}-1/(x+2)^2\]
I'll just skip to the answer for now, You should wind up with 6ln(11/3) - 56/33 = 6.09873
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