dan815
  • dan815
Exponents, just wondering how people think of exponents and how they make sense of it Here are the basic rules \[(1) ~x^{int} = x*x*x..*x, x\] multiplied by itself int times \[(2)~x^{int1*int2}=(x^{int1})^{int2}\] \[(3)~x^{1/int2}= int2th\sqrt {x}\] \[(4)~x^{-int}=\frac{1}{x^{int}}\] \[(5)~x^{imaginary}=.....\]
Mathematics
  • Stacey Warren - Expert brainly.com
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katieb
  • katieb
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anonymous
  • anonymous
Nice to know :D
dan815
  • dan815
|dw:1434835896106:dw|
dan815
  • dan815
|dw:1434836114707:dw|

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More answers

anonymous
  • anonymous
I have no idea danny boy...Im still just a 10th grader ._.
AbdullahM
  • AbdullahM
What is this `int` ?
dan815
  • dan815
integer
dan815
  • dan815
ignore the last one, but im just curious how other people justify their power rules
AbdullahM
  • AbdullahM
Ah, that makes more sense. xD
AbdullahM
  • AbdullahM
This tutorial has some great explanation about the exponent rules: http://openstudy.com/study#/updates/545b7a88e4b0a717ff633e5d
zzr0ck3r
  • zzr0ck3r
I think of them as bad notation that is needed.
ikram002p
  • ikram002p
ok dan :3
dan815
  • dan815
haha
anonymous
  • anonymous
Just a LaTeX tip: use `\sqrt[n]{...}` to write \(n\)th roots, e.g. \(\sqrt[n]{\cdots}\)
Empty
  • Empty
\[\LARGE x^{e^{i 2\pi}}=\frac{x}{1}\] \[\LARGE x^{e^{i \pi}}=\frac{1}{x}\] \[\LARGE x^{e^{i \pi /2}}=1 | x\] \[\LARGE x^{e^{i 3\pi /2}}=x|1\]

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