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/sci/ - Science & Math

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8471148

Anonymous Sun Nov 13 00:00:52 2016 No.8471148 [Reply] [Original]

why can't we make something like this but for integrals?

>>	Anonymous Sun Nov 13 00:07:45 2016 No.8471155 >>8471148 Expand as Taylor series Integrate

>>	Anonymous Sun Nov 13 00:12:09 2016 No.8471163 >>8471155 this question is, how do we go from taylor series to a closed function?

>>	Anonymous Sun Nov 13 00:34:56 2016 No.8471183 >>8471148 Is integration to hard for you brainlet? Practice more, git gud, learn to recognize patterns and see steps deeper and develop your intuition.

>>	Anonymous Sun Nov 13 00:36:15 2016 No.8471186 File: 746 KB, 1483x544, 1478591472214.png [View same] [iqdb] [saucenao] [google] >>8471183 >Can't find an elegant solution >calls me the brainlet lol!

>>	Anonymous Sun Nov 13 00:38:16 2016 No.8471189 >>8471186 You're the one who needs a formula to integrate a fucking polynomial; i.e. string of power functions.

>>	Anonymous Sun Nov 13 00:45:38 2016 No.8471193 >>8471189 you think a polynomial is just a string of power functions? then what's an integral? a string of area functions?

>>	Anonymous Sun Nov 13 00:47:48 2016 No.8471194 >>8471193 cos, sin, e, ln

>>	Anonymous Sun Nov 13 00:52:45 2016 No.8471203 >>8471194 so then give me a general solution to all integrals that uses cos sin e and ln and just a bunch of arbitrary coefficients. you should be able to solve this.

>>	Anonymous Sun Nov 13 00:57:45 2016 No.8471209 >>8471203 I mean, just use a piecewise fxn. It would have to go for infinity tho, but that's because of all the trig combinations you can do (or am I wrong?)