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Mathematics
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f(x) =3sin(2x) + 2cos(2x)
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\[=√(2^2+3^2)cos(2x- \phi); \phi = arctan(3/2)\]\[=√13cos(2x-\phi)\]
what is arctan(3/2)?
\[0.983...\]OR \[56.31°\]
so the best answer is just \[=√13cos(2x−arctan(3/2))\]
Is that \[=\sqrt{13\cos(2x−\arctan(3/2))}\]where the whole thing is rooted?
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no, only the 13 is in the square root \[=\sqrt(13) cos(2x−arctan(3/2))\]
Yes that is correct, but it is not neat, here is a more neat answer \[=√(13)\sin(2x+\arctan(2/3))\]
that is much better thankyou
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