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HELP! For f(x)=xsqrt|x} find the maximum domain, maximum continuity range, and the range of the derivative.
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\(f(x)=x\sqrt{x}\)
is that it? or something else?
\[f(x)=x \sqrt{|x|}\]
oh that is different first the domain, since \(|x|\geq 0\) always, the domain is all real numbers
then there are two choices, \(x\geq 0\) in which case this is \(x\sqrt{x}\) or \(x^{\frac{3}{2}}\) otherwise if \(x<0\) this would be \(x\sqrt{-x}\)
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you are talking about the domain or continuity? I thought you said domain was for all real numbers so why must it be split up to positive and negative?
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