>
数学
>
函数y=
1+sinx
2+cosx
的值域为( )
A. [-
4
3
,
4
3
]
B. [-
4
3
,0]
C. [0,
4
3
]
D. (0,
4
3
]
人气:266 ℃ 时间:2019-10-23 03:38:00
解答
∵y=
1+sinx
2+cosx
,
∴1+sinx=2y+ycosx,
∴sinx-ycosx=2y-1,
即:
1+
y
2
sin(x-θ)=2y-1,
∵-
1+
y
2
≤
1+
y
2
sin(x-θ)≤
1+
y
2
,
∴-
1+
y
2
≤2y-1≤
1+
y
2
,
解得:y∈[0,
4
3
].
故选C.
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