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Please solve this limit. Its answer is "1".
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please give some steps:)
first calculate lim x->0 x^x
I don't know. please tell
put x= e^lnx \[ \lim_{x->0}x^x = e^{\lim_{x->0} x \ln x }\] calculate this \lim_{x->0} x \ln x
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will we get 1.
you can place limit in the power of x^x^(put limit here)x^x ... you will get x^x^1 ... take limit again you will get 1
alternatively you can try substitution x^x = y lim y->1 y^y
k! thanx a lot! I got it now 200%.
you made me do the same thing twice
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