Using Long (Euclidean) division then decomposition into partial fractions x4 – 4x2 – x – 3 | dx х2 — 2х— 3 - - is equal to Inlx – 3| +Inlx – 1| x3 + + x2 + 3x + C 3 none of them the above In|x + 3| +In|x + 1| Inlx – 3| + Inlx + 1| x3 +x? + 3x + C 3 x3 +3+x + 3x + C the above the above *Inlx – 3| + In|x + 1| x3 + + x2 + 3x + C 3 the above

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter7: Systems Of Equations And Inequalities
Section7.4: Partial Fractions
Problem 3TI: Find the partial fraction decomposition of the expression with a nonrepeating irreducible quadratic...
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Using Long (Euclidean) division then
decomposition into partial fractions
x4 — 4х2 — х — 3
dx
|
х2 — 2х — 3
is equal to
Inlx – 3| +In|x – 1|
x3
+ x? + 3x + C
O none of them
the above
Inlx – 3| +Inlx+ 1|
39
In/x+ 3| +In|x +1|
+,+x? + 3x + C
+ x? + 3x + C
3
the above
the above
* In|x – 3| +In|x + 1|
x3
+
+ x2 + 3x + C
w/
the above
Transcribed Image Text:Using Long (Euclidean) division then decomposition into partial fractions x4 — 4х2 — х — 3 dx | х2 — 2х — 3 is equal to Inlx – 3| +In|x – 1| x3 + x? + 3x + C O none of them the above Inlx – 3| +Inlx+ 1| 39 In/x+ 3| +In|x +1| +,+x? + 3x + C + x? + 3x + C 3 the above the above * In|x – 3| +In|x + 1| x3 + + x2 + 3x + C w/ the above
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