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Given that ∫x(ax+b)mdx=1A(ax+b)m+1g(x)+C for a given integer A and polynomial g(x), find g(x).
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said | Ready to use | 10 years ago |
History
Christian Lawson-Perfect 10 years ago
Gave some feedback: Ready to use
Bill Foster 55 years, 2 months ago
Created this.Name | Status | Author | Last Modified | |
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Integration by parts | Ready to use | Bill Foster | 01/06/2016 09:47 | |
Katie's copy of Integration by parts | Ready to use | Katie Dexter | 01/06/2016 09:47 | |
Integration by parts 1 | Ready to use | joshua boddy | 01/06/2016 09:47 | |
Integration by parts 1 with limits | Ready to use | joshua boddy | 01/06/2016 09:47 | |
Integration by parts - Ch 1 | Ready to use | Katie Dexter | 01/06/2016 09:47 | |
Ch1: Integration by parts | Ready to use | Graham Wynn | 01/06/2016 09:47 |
There are 2 other versions that do you not have access to.
Name | Type | Generated Value |
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s3 | integer |
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c | integer |
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b | integer |
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m | integer |
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Generated value: integer
1
→ Used by:
- c
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Ask the student a question, and give any hints about how they should answer this part.
I=∫{x({b}x+{c}){m}}dx
You are given that I={({b}x+{c}){m+1}{b2(m+1)(m+2)}g(x)+C}
For a polynomial g(x). You have to find g(x).
g(x)=
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