∫0ln(2)2xex2dx\int_0^{\sqrt{\ln\left(2\right)}}2xe^{x^2}dx∫0ln(2)2xex2dx
−4+1+−3-4+1+-3−4+1+−3
12tan2(x)\frac{1}{2}\tan^2\left(x\right)21tan2(x)
+( −54 + 6) − ( − 5 − 19) +\left(\:-54\:+\:6\right)\:-\:\left(\:-\:5\:-\:19\right)\:+(−54+6)−(−5−19)
−8⋅(2−1)-8\cdot\left(2-1\right)−8⋅(2−1)
−15+115x<23x-\frac{1}{5}+\frac{1}{15}x<\frac{2}{3}x−51+151x<32x
ydxdy=x4y\frac{dx}{dy}=\frac{x}{4}ydydx=4x
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