\[\int\frac{ dx }{ x^2+x^{3/2}-1 }\]
int_{}^{}\frac{ dx }{ x^2+x^{3/2}-1 }\[\int\limits_{}^{}\frac{ dx }{ x^2+x^{3/2}-1 }\]
@experimentX advice him take the perfect square of terms is the right one?
huh ... I think x=t^2 subs
wolf gives weird solution http://www.wolframalpha.com/input/?i=integrate+1%2F%28x%5E2++%2B+x%5E%283%2F2%29+-+1%29+ let me check on maple.
maple says the same ... weirder than Wolf's
LOL.. try my way. I remember that once my pro solve something like: x^3/2 = 2*1/2 x^2*x^1/2. so the third term of perfect square is 1/2x^1/2. and something more. I am not sure so I dare not to say restlessly, but if both math tools say something weird like that, why don't we try?
are you trying to complete square?
yes
i don't think it can be done ... if the second term were 'x' then it would have been easier. x^3/2 = 2*1/2 x^2*x^1/2 <--- should be x*x^(1/2) this would give out x^(1/4) at the end.
yes, my bad. let me try again
wolf decomposes it into partial fraction and integrates it where you get that log ... but i've learnt not to trust machines.
LOL , sir, please, don't confuse me. you told me that you depend on machine too much, now i heard another thing, LOL... which one is correct?
i asked the lawnmower to do the dishes once .... biiiig mistake
@amistre64 what do you mean?
experiment has learnted to not trust machines :)
do you have any idea? I am waiting for help at my post. but stuck here with helper
@Hoa you doing linear algebra bilinear forms?? @amistre64 I depended on wolf too much and sometimes I got busted ;(((
not touch that part yet.
im not seeing a "simple" solution yet. i know that sometimes, if you work the division you get a polymonial ... sometimes
without target I am lost @cahit do you have answersheet?
no i have not any answer or answer sheet
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