$\int _0^{\pi\over2}{\rm e}^{2x}\cos x{\rm d}x$
(int )_(0)^dfrac (pi {2)}(e)^2xcos xdx
(int )_(0)^dfrac (pi {2)}(e)^2xcos xdx; ;
求 (int )_(0)^dfrac (pi {2)}(e)^2xcos xdx求
求不定积分int((dx)/({{rm e)^x)+({rm e)^-x}}}.求不定积分$\int{\frac{dx}{{{\rm e}^{x}}+{{\rm
int_(0)^a (x^2sqrt(a^2-x^2)),(rm dx)(a>0)$\int_{0}^{a} {x^2\sqrt{a^2-x^2}}\,{\rm
int_(1)^e^2 ((rm dx)/(xsqrt(1+ln x)) )$\int_{1}^{e^2} {\frac{\rm dx}{x\sqrt{1+\l
(6) (int )_(0)^dfrac (pi {2)}(sin )^2xcos xdx;
1.[判断题] 判断:设sin y+int_(0)^x^(2)cos tdt=e^y,则(dy)/(dx)=(2xcos x^2)/(cos y-e^y).()
设int_(}^)(f(x),rm{d)x =2^x+x+C,则f(x)=( )A. $${{2^x}\over{\ln 2} }+{{x}\over{2}
不定积分 int (e)^2xcos 3xdx=