I need help with integral of 2x - 3cos2x please
specifically the trig...
Notice that the Integration of cosx = sinx, x^n = x^n+1/ n+1 , Let's start : \[\int\limits_{}^{} 2x - 2\cos2x = \frac{ 2x^2 }{ 2 } - \frac{ 2\sin(2x) }{ 2 } + c\] \[x^2 - \sin(2x) + c\]
After integrating , it's recommended to check if your answer is right ( 99.5 this check works) get the derivative. If both the question and your derivative are equal be sure you are.
looks like you may have misread the problem? Here's what wolfram gave us: http://www.wolframalpha.com/input/?i=integral+of+2x+-+3cos2x
my bad just replace 2/2 with 3/2 so you have x^2 - 3/2 sin2x + c wolframalpha just used double angle rule sin2x = 2sinxcos so x^2 - 3sinxcosx + c
To me , keep it sin(2x)
@TrojanPoem , can you break it down further?
No you cant break it down any further
got it, beginning to reason through the heuristics of inverse reasoning, although slowly
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