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Can someone explain to me how the indefinite integral of squareroot of x over x is 2 squareroot of x?
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This is my function \[\int\limits_{}^{}\frac{ 1+\sqrt{x} }{ x }dx\]
I get how 1/x is lnx but I'm not sure how wolfram alpha is getting, \[2\]
\[2\sqrt{x}\]
What did you type in wolfram alpha?
integrate (1+x^(1/2))/(x)
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you're integrating sqrt(x)/x=1/sqrt(x) for that second part
1/sqrt(x)=x^(-1/2) divide by -1/2+1 and take x to the power of -1/2+1 according to power rule and you get 2x^(1/2)=2sqrt(x)
@JerJason ?
sorry i had to leave for a moment.
How is sqrt(x)/x=1/sqrt(x)?
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