证明:sin^(x+y)≤(x+y)^2 D为任意有界闭区域sin^2(x+y)≤(x+y)^2
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证明:sin^(x+y)≤(x+y)^2D为任意有界闭区域sin^2(x+y)≤(x+y)^2证明:sin^(x+y)≤(x+y)^2D为任意有界闭区域sin^2(x+y)≤(x+y)^2证明:sin
证明:sin^(x+y)≤(x+y)^2 D为任意有界闭区域sin^2(x+y)≤(x+y)^2
证明:sin^(x+y)≤(x+y)^2 D为任意有界闭区域
sin^2(x+y)≤(x+y)^2
证明:sin^(x+y)≤(x+y)^2 D为任意有界闭区域sin^2(x+y)≤(x+y)^2
你应该知道:|sinx|<=|x| 对任意实数x成立吧?
所以对任意的x+y,有你的式子成立
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证明:sin^(x+y)≤(x+y)^2 D为任意有界闭区域sin^2(x+y)≤(x+y)^2
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