Current Events > Are you able to integrate (x^3+x)/(x^4+1) in your head?

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BloodMoon7
01/12/23 2:58:01 AM
#52:


I can't even multiply or divide in my head.

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NeonTentacles
01/12/23 3:11:44 AM
#54:


I took Calc 5 and I cant do that in my head lol

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Ratchetrockon
01/12/23 3:27:31 AM
#55:


Nah idk anything about math

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Mistere_Man
01/12/23 3:30:53 AM
#56:


After watching a couple minutes of an explanation of it I believe I can integrate that in my head if I am understanding the process . I have absolutely no idea what it means, but I think it should look something like this (sorry if my () are incorrect hopefully you get the idea that / means over that number)

((x^4)/4+(x^2)/2+c)/((x^5)/5+1+c)

In my head so probably incorrect hopefully I am at least close, if not I apologize.

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nexigrams
01/12/23 3:33:50 AM
#57:


Yep, took me like 7 seconds.

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Mistere_Man
01/12/23 3:36:01 AM
#58:


nexigrams posted...
Yep, took me like 7 seconds.
Am I close on my answer? Post #56

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Philip027
01/12/23 3:48:56 AM
#59:


Not only can I not do it, I don't know what "integrate" means in this context, and I also don't care.
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scar_the_1
01/12/23 7:38:44 AM
#60:


Mistere_Man posted...
After watching a couple minutes of an explanation of it I believe I can integrate that in my head if I am understanding the process . I have absolutely no idea what it means, but I think it should look something like this (sorry if my () are incorrect hopefully you get the idea that / means over that number)

((x^4)/4+(x^2)/2+c)/((x^5)/5+1+c)

In my head so probably incorrect hopefully I am at least close, if not I apologize.
Sadly this is not close :( what you're doing is correct for polynomials, but this is a rational expression and we can't just integrate numerator and denominator by themselves.

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Mistere_Man
01/12/23 8:13:34 AM
#61:


Thank you I just wanted to try, I just am not understanding it , oh well. With my brain I am not surprised. I was probably looking at the wrong thing as I am not even sure what is being asked. Oh well thank you again, and sorry.

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MedeaLysistrata
01/12/23 5:30:39 PM
#62:


lol, ok, now that you've solved the easy questions answer the following: what is the epistemological doctrine that accounts for the commensurability of numbers with geometrical elements? e.g why is it that you can have a line of 5 units be longer than a line of 4 units? what is the relevance of unit to line here? basically, how do you explain that number theory will work in tandem with geometry?

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FLOUR
01/12/23 6:18:51 PM
#63:


Since we're getting into geometry now, can you prove that the converse to the alternate interior angle theorem is equivalent to Euclid's parallel postulate in your head? Of course, taking a class in modern geometry would help.

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Mistere_Man
01/12/23 6:33:46 PM
#64:


FLOUR posted...
Since we're getting into geometry now, can you prove that the converse to the alternate interior angle theorem is equivalent to Euclid's parallel postulate in your head? Of course, taking a class in modern geometry would help.
As I have already proven, no, no I cannot do anything math related.

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MedeaLysistrata
01/12/23 6:34:56 PM
#65:


FLOUR posted...
Since we're getting into geometry now, can you prove that the converse to the alternate interior angle theorem is equivalent to Euclid's parallel postulate in your head? Of course, taking a class in modern geometry would help.
I'm sure you can prove there is no difference between two things, if you wanted to do the above

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