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Fun Integral:
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\[\int\limits_{}^{}\sqrt{1+\sin 2x } dx\]
\[\sqrt{\color{red}{1}+\sin (2x)} \\~\\=\sqrt{\color{red}{\sin^2x+\cos^2x}+\sin (2x)} \\~\\=\sqrt{(\sin x + \cos x)^2} \\~\\= |\sin x +\cos x|\]
dang have you seen this before?
I guess several time haha but what can be done with that absolute value ?
that absolute value is just like when you want to integrate the absolute value of x, you separate into the integral of x for all numbers equal or greater than 0 and the integral of -x for all numbers equal or less than 0
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