摘要:A. B. x∈R.cos x≥1
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B.已知矩阵A=
|
(1)求逆矩阵A-1;
(2)若矩阵X满足AX=
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C.坐标系与参数方程
已知极坐标系的极点O与直角坐标系的原点重合,极轴与x轴的正半轴重合,曲线C1:ρcos(θ+
| π |
| 4 |
| 2 |
|
D.已知x,y,z均为正数,求证:
| x |
| yz |
| y |
| zx |
| z |
| xy |
| 1 |
| x |
| 1 |
| y |
| 1 |
| z |
设x∈R,向量
=(
sinx,
sinx),
=(2cosx,
sinx),函数f(x)=
•
-1.
(Ⅰ)在区间(0,π)内,求f(x)的单调递减区间;
(Ⅱ)若f(θ)=1,其中0<θ<
,求cos(θ+
).
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| a |
| 3 |
| 2 |
| b |
| 2 |
| a |
| b |
(Ⅰ)在区间(0,π)内,求f(x)的单调递减区间;
(Ⅱ)若f(θ)=1,其中0<θ<
| π |
| 2 |
| π |
| 3 |