here is the problem: http://img7.imageshack.us/img7/4219/yesdn.png please help!
A adaxial New member Joined Mar 15, 2013 Messages 2 Mar 15, 2013 #1 here is the problem: http://img7.imageshack.us/img7/4219/yesdn.png please help!
D DrPhil Senior Member Joined Nov 29, 2012 Messages 1,383 Mar 15, 2013 #2 adaxial said: here is the problem: http://img7.imageshack.us/img7/4219/yesdn.png please help! Click to expand... We ALWAYS need to see your work. Otherwise we don't know what tools you are supposed to use, and we can't tell where you are getting stuck. For convenience, I enter the question here: \(\displaystyle \displaystyle \int \dfrac{x^2}{x^3 - 4}dx \) Do you know the "substitution" method? Have you tried u = x^3 - 4 ? BTW, if you put tags around the URL for your picture, or use the "Insert Image" tool, it would be embedded automatically (unless it is too large!). EDIT: I see that your subject line specifies integration by parts. What would you let be u, and what would be dv? Last edited: Mar 15, 2013
adaxial said: here is the problem: http://img7.imageshack.us/img7/4219/yesdn.png please help! Click to expand... We ALWAYS need to see your work. Otherwise we don't know what tools you are supposed to use, and we can't tell where you are getting stuck. For convenience, I enter the question here: \(\displaystyle \displaystyle \int \dfrac{x^2}{x^3 - 4}dx \) Do you know the "substitution" method? Have you tried u = x^3 - 4 ? BTW, if you put tags around the URL for your picture, or use the "Insert Image" tool, it would be embedded automatically (unless it is too large!). EDIT: I see that your subject line specifies integration by parts. What would you let be u, and what would be dv?
H HallsofIvy Elite Member Joined Jan 27, 2012 Messages 7,763 Mar 15, 2013 #3 Were you specifically told to use integration by parts or was that your idea? I can see no reason to use integration by parts for this integral.
Were you specifically told to use integration by parts or was that your idea? I can see no reason to use integration by parts for this integral.