bai1: tinh cac gia tri luong giac sau:
 $a/ A= cos^{3}1 + cos^{3}2 + .... + cos^{3}180$
$b/ B= sin^{2}10 + sin^{2}20+ ... + sin^{2}170 + sin^{2}180$
$c/ C= cos^{2}\frac{\pi }{8} + cos^{2}\frac{3\pi }{8} + cos^{2}\frac{5\pi }{8} + cos^{2}\frac{7\pi }{8}$

 bai2: chung minh rang duong thang $D_{m} : 2mx - (1 - m^{2})y + 2m - 2=0$ luon tiep xuc voi 1 duong tron co dinh
Bài 2. Khoảng cách từ điểm $O(-1,-1)$ đến $D_m$ là
$h=\frac{|-2m+(1-m^2)+2m-2|}{\sqrt{(2m)^2+(1-m^2)^2}}$
$h=\frac{|-1-m^2|}{\sqrt{1+2m^2+m^4}}=\frac{1+m^2}{1+m^2}=1$
Vậy  $D_m$ luôn tiếp xúc với đường tròn tâm  $O$ bán kính $1$
Bài 1c.
$cos^2\frac{\pi}{8}+cos^2\frac{3\pi}{8}=cos^2\frac{\pi}{8}+sin^2\frac{\pi}{8}=1$
$cos^2\frac{5\pi}{8}+cos^2\frac{7\pi}{8}=cos^2\frac{5\pi}{8}+sin^2\frac{5\pi}{8}=1$
$C=2$
Bài 1b. 
$cos2x=1-2sin^2x\Rightarrow sin^2x=\frac{1}{2}(1-cos2x)$
$B=sin^210+sin^220+....+sin^2180$
$=\frac{1}{2}(18-(cos20+cos40+....+cos340+cos360))$
Ta có  $cos20+cos200=0$
$cos40+cos220=0$
...
$cos180+cos360=0$
Vậy  $B=9$
Bài 1a
$cos1+cos179=0\Rightarrow cos^31+cos^3179=0$
Tương tự                               $cos^32+cos^3178=0$
$....                                                                cos^389+cos^391=0$
$A=cos^390+cos^3180=-1$


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