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Evaluate the integral $\int \frac{17 x+1}{x\left(x^{2}-1\right)} d x$ using partial fractions.
$$
\int \frac{17 x+1}{x\left(x^{2}-1\right)} d x=
$$
$\square$
$$
+C
$$
$123 f(x) \quad A B C \quad \# \& \neg$
$x$
7
8
9
$i^{2}$
$\sqrt{2}$
4
5
6

Question

F车2:58 7月21日用日
$81 \%$
完咸
education.wiley.com
Weekly Assignment 3
Question 3 of 38
$0 / 1$
View Policies
Show Attempt History

Current Attempt in Progress
Your answer is incorrect.

Evaluate the integral $\int \frac{17 x+1}{x\left(x^{2}-1\right)} d x$ using partial fractions.
$$
\int \frac{17 x+1}{x\left(x^{2}-1\right)} d x=
$$
$\square$
$$
+C
$$
$123 f(x) \quad A B C \quad \# \& \neg$
$x$
7
8
9
$i^{2}$
$\sqrt{2}$
4
5
6

Accepted Answer

Hey 伊莎白! It looks like you have a math question related to evaluating an integral using partial fractions. The integral you provided is $\int \frac{17x+1}{x(x^2-1)} dx$. To solve this, you can first decompose the fraction into partial fractions. Have you learned about partial fractions in your math class? Let's break it down step by step to find the solution together. Feel free to ask any specific questions you have along the way!

Sia