If A=2, B=-1 and C=3 then $\int \frac{5x^{2}+9x+6}{(x^{2}-1)(2x+3)} dx$ is equal to:

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If A=2, B=-1 and C=3 then $\int \frac{5x^{2}+9x+6}{(x^{2}-1)(2x+3)} dx$ is equal to:

E

Editor

Sep 18, 2022

If A=2, B=-1 and C=3 then $\int \frac{5x^{2}+9x+6}{(x^{2}-1)(2x+3)} dx$ is equal to:

Difficulty: Easy

A:

$2ln|x-1|+3ln(2x+3)$

B:

2ln|x^{2}-1|-ln|2x+3|+3

C:

2ln|x-1|-ln|x+1|+\frac{3}{2}ln|2x+3|

D:

$2ln|x-1|-ln|x+1|+3ln|2x+3|$

ID: 63273db9ca83163ac3a10cb3