I insanerp New member Joined Jan 26, 2008 Messages 15 Jan 26, 2008 #1 Hello, I am having trouble getting the intergal with limits of 18 and 0 of | x-9|dx i do the intergal of x-9 =x^2/2-9x, but I can find any thing in the text book that deal with absolute values. Can anyone help me? Thanks, Michele
Hello, I am having trouble getting the intergal with limits of 18 and 0 of | x-9|dx i do the intergal of x-9 =x^2/2-9x, but I can find any thing in the text book that deal with absolute values. Can anyone help me? Thanks, Michele
I insanerp New member Joined Jan 26, 2008 Messages 15 Jan 26, 2008 #2 Re: Interpreting in terms of area I figured it by drawing a graph
tkhunny Moderator Staff member Joined Apr 12, 2005 Messages 11,325 Jan 26, 2008 #3 Re: Interpreting in terms of area It is for you to deal with the absolute values. This is what you need. \(\displaystyle \int_{0}^{18}f(x)dx\;=\;\int_{0}^{9}f(x)dx\;+\;\int_{9}^{18}f(x)dx\) And maybe this: |x-9| = x-9 for x>= 9 |x-9| = 9-x fox x < 9
Re: Interpreting in terms of area It is for you to deal with the absolute values. This is what you need. \(\displaystyle \int_{0}^{18}f(x)dx\;=\;\int_{0}^{9}f(x)dx\;+\;\int_{9}^{18}f(x)dx\) And maybe this: |x-9| = x-9 for x>= 9 |x-9| = 9-x fox x < 9
skeeter Elite Member Joined Dec 15, 2005 Messages 3,204 Jan 27, 2008 #4 Re: Interpreting in terms of area insanerp said: I figured it by drawing a graph Click to expand... ... which is most probably the smartest method to use in this particular case.
Re: Interpreting in terms of area insanerp said: I figured it by drawing a graph Click to expand... ... which is most probably the smartest method to use in this particular case.