Evaluating
$\int_0^a \frac{x^{b}+x^{c}}{(1+x)^{b+c+2}}$
3
$\begingroup$
Let $0
$\int_0^a \frac{x^{b}+x^{c}}{(1+x)^{b+c+2}}$$
How to evaluate in terms of
$a$
,
$b$
and
$c$
?
definite-integrals
asked
2012-05-14
user id:28593
165
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6
Without orders please
–
2012-05-14
0
can't we take b and c arbitrary?
–
2012-05-14
0
Maple evaluates this in terms of hypergeometric functions. @dato: without the assumption that
$b$
is a positive integer, Maple's output has factors like
$\csc(\pi b)$
in it.
–
2012-05-14
0
Great necro-edit... /s
–
2013-07-21
2 Answers
2
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