Renegade343 Posted October 22, 2015 Share Posted October 22, 2015 So, a month ago, there is this post by someone, asking me to solve this: Now, since there was no further explanation, I have made three assumptions: 1. Find f'(x) for some arbitrary value of x. 2. Differentiate f'(x). 3. Integrate f'(x). Naturally, I went for the third option, because the third option was fun. Also, as Problems 1, 2, 3 are easy integration questions, I went to solve Problem 4 first: And the solution is as thus. Alright, I will admit that I had to search for the answer first before finding out the specific procedure to solve Problem 4, but to my credit, I did find out the general procedure with prior knowledge of integration (as remember: integration is the anti-derivative, so for any f(x) = ∫f'(x)dx, (d/dx) f(x) should be equal to f'(x)). I suspect that with the method I used, there will be cases where trial and error is required. Link to comment Share on other sites More sharing options...
LoopStricken Posted October 22, 2015 Share Posted October 22, 2015 A visual representation of me reading Renegade343's threads: Link to comment Share on other sites More sharing options...
Caobie Posted October 22, 2015 Share Posted October 22, 2015 A visual representation of me reading Renegade343's threads: i second that...but also wonder what context this did have originally...i know renegade said there was no context given but i am curious if it was just someones math homework (high level im guessing) or if it had some deeper meaning... Link to comment Share on other sites More sharing options...
Renegade343 Posted October 22, 2015 Author Share Posted October 22, 2015 i second that...but also wonder what context this did have originally...i know renegade said there was no context given but i am curious if it was just someones math homework (high level im guessing) or if it had some deeper meaning... Stuff I enjoy doing. Link to comment Share on other sites More sharing options...
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