$1/ \int\limits_{ln3}^{ln5}\frac{dx}{e^x-2e^{-x}+3}$

$2/ \int\limits_{1}^{e}\frac{1+x(2lnx-1)}{x(x+1)^2}dx$

$3/ \int\limits_{\frac{2\sqrt{3}-3}{2}}^{\frac{-1}{2}}\frac{dx}{4x^2+12x+13}$
câu 2 ai làm cho mình học hỏi với? –  huynhthoai9495 11-05-13 09:33 AM
uh đúng bạn làm lời giải đi –  Pooh 10-05-13 11:04 PM
cau 3 dat tant=x 3/2 –  thiensugacoi_95 10-05-13 11:00 PM
câu 3 khó thế>< –  Pooh 10-05-13 10:42 PM
hinh nhu cai dau tien de bai sao sao ay dau cong tru ban xem lai ho t –  thiensugacoi_95 10-05-13 08:13 PM
3, \pi
$\int\limits_{\dfrac{2\sqrt{3} -3}{2}}^{\dfrac{-1}{2}}\dfrac{1}{(2x+3)^{2}+4}dx$

Đặt (2x+3)=2tan t$\Rightarrow dx=(tan^{2}x+1)dt$
x=$\frac{2\sqrt{3}-3 }{2}\Rightarrow t=\frac{\pi }{3}$
x=-0,5$\Rightarrow t=\frac{\pi }{4}$


$\int\limits_{\pi /3}^{\pi /4}\frac{tan^{2}+1}{4tan^{2}x+4}dt=\int\limits_{\pi /3}^{\pi /4}\frac{1}{4}dt=\frac{-\pi }{48}$
lam cau 3 thoi nha cau 2 lam dai to cung ngai danh cong thuc 
$dat    x+\frac{3}{2}=tant.  Doi  can  x=-\frac{1}{2} => t=\frac{\pi }{4}$
$x=\frac{2\sqrt{3}-3 }{2}=> t=\frac{\pi }{3}  ; dx= \frac{1}{cos^{2}t}dt$
$\int\limits_{\frac{\pi }{3}}^{\frac{\pi }{4}}\frac{dt}{4cos^{2}t(tan^{2}t+1)}=\int\limits_{\frac{\pi }{3}}^{\frac{\pi }{4}}\frac{dt}{4}=\frac{\pi }{16}-\frac{\pi }{12}$
cảm ơn nhé ^^ –  Pooh 10-05-13 11:35 PM
$I=\int\limits_{ln3}^{ln5}\frac{de^x}{(e^x-2)(e^x-1)}=\int\limits_{ln3}^{ln5}\frac{de^x}{e^x-2}-\int\limits_{ln3}^{ln5}\frac{de^x}{e^x-1}$
bạn ý bảo giải theo cộng mà –  Pooh 10-05-13 11:06 PM
dau -2e^x co ma lam the nay la 2e^x roi. cha bit la de loi hay la ban kia cho nham de –  thiensugacoi_95 10-05-13 11:04 PM

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