摘要:3.设a=.b=cos50°·cos128°+cos40°·cos38°.c=(cos80°-2cos250°+1).则a.b.c的大小关系是 ( ) A.a>b>c B.b>a>c C.c>a>b D.a>c>b 解析:∵a=sin56°·-cos56°· =sin=sin11°. b=cos50°·+cos40°·cos38° =-sin40°·cos52°+cos40°·sin52°. =sin=sin12°. c=(cos80°+1-2cos250°) =(2cos240°-2sin240°)=cos80°=sin10°. ∴b>a>c. 答案:B
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设a=
(sin56°-cos56°), b=cos50°·cos128°+cos40°·cos38°,
c=
(cos80°-2cos250°+1),则a,b,c的大小关系是 ( ).
| A.a>b>c | B.b>a>c | C.c>a>b | D.a>c>b |
设a=
(sin56°-cos56°), b=cos50°·cos128°+cos40°·cos38°,
c=
(cos80°-2cos250°+1),则a,b,c的大小关系是 ( ).
c=
| A.a>b>c | B.b>a>c | C.c>a>b | D.a>c>b |
设a=
(sin56°-cos56°),b=cos50°cos128°-cos40°cos38°,c=
(cos80°-2cos250°+1),则a、b、c的大小关系为
[ ]
A.a>b>c
B.b>a>c
C.c>a>b
D.a>c>b