#Hard Difficulty Derivative
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could i simplify the expression by using indices law?
of course!
Is this correct so far?
i think the 1/(x^(1/sqrt(x)) doesn't equal to sqrt(x) as you have written on the first line
but the first reduction on ^โx^โx is correct
but isn't 1 divided by 1/root x = root x??
first step?
yeah
I guess you misinterpreted the problem, it's not 1 over 1/โx
OH
sorry, just now my phone battery died ๐
do you get it now? and thanks Envy for helping!!
i get it
repeatedly substitute the inside function and use ln() probably
oh my bad it's already solved
or you could use exponent laws
looks like daily integral
Yes it is
oh xD
put , at start
I dooo. ๐ญ
,rccw
,rccw
tbh the questions a bit confusing
wheter the \sqrtx is raised to x or the power
,, ( (x^{-x^{-\sqrt {x} }})^{\sqrt{x}})^{\sqrt{x}}
Even the bot having trouble with this lol.
Wha
Yeah right.
Wait no.
There shouldn't be - in the 2nd x.
Only in the top one
And top x should be 1/โx this is different.
Seems like the base x is raised to $\frac {1}{x^{\frac {1}{\sqrt {x}}}}$
Fuck
Yeah.
I mean whenever you have u(x)^v(x) just make it into e and ln
True
Wait fuk this not right
,, ( (x^{x^{-\sqrt {x}^-}})^{\sqrt{x}})^{\sqrt{x}}
Im crine
Ye I told you.