find the integreal of (x-1)/(x^(1/2)) from 1 to 9. please help i have a math test coming up medals will be given
Split the integral. x/ sqrt(x) - 1/sqrt(x) dx simplify. sqrt(x) - x^(-1/2) dx simple integration from there.
how did it become sqrt of x
Sorry, not "split the integral", split the equation. Splitting the integral is a different thing.
sqrt(x) = x^(1/2)
so we have x/sqrt(x)- 1/sqrtx
and then how did you simplfy
cross multiply?
how is x/sqrt of x= sqrt of x, is what im really asking
Exponent rules. x^(a)/ (x^(b)) = x^(a-b) http://2.bp.blogspot.com/_ViOqoLbfiLQ/THWS177DVwI/AAAAAAAAANE/1QP4DymkDi0/s1600/exponent+rules.png
so x^(1) / (x^(1/2)) = x^ ( 1 - 1/2) = x^(1/2) which is just.. sqrt(x)
oh my, i get it now! thank you so mcuh
Istime can i ask you another question?
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