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Integrate please? (2r-1) cos sqrt[3(2r-1)^2 +6] / sqrt[3(2r-1)^2 +6]
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\[(2r-1) \cos \sqrt{3(2r-1)^{2}+ 6} / \sqrt{3(2r-1)^{2}+ 6}\]
I think substituting the angel would be a nice start.
3(2r-1)^2 +6 = t^2
meaning?
Integration by Substitution?
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yes, what ive got my final answer is 1/12 sin sqrt[3(2r-1)^2 +6] but its wrong :(
\[(2r-1)\frac{\cos t}{t} \cdot\frac{2t}{12(2r-1)} dt\] \[\frac16\cdot \sin t\]
or, 1/6 sin sqrt[3(2r-1)^2 +6]
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