《2013名师导学·高考数学三角恒等变换及三角函数的图象与性质.ppt

《2013名师导学·高考数学三角恒等变换及三角函数的图象与性质.ppt

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Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. 5.三角函数中最值、奇偶性、对称性、单调区间及其周期是高考命题的热点. (1)三角函数值域的求法 三角函数的值域问题,实质上大多是含有三角函数的复合函数值域问题,常用的方法为:化为代数函数的值域,也可以通过三角恒等变换化为求y=Asin(ωx+φ)+B的值域;或化为关于sinx(或cosx)的二次函数,再利用换元、配方等方法转化为二次函数在限定区间上的值域. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. ②若函数y=Asin(ωx+φ)中A0,ω0,可用诱导公式将函数变为y=-Asin(-ωx-φ),y=Asin(-ωx-φ)的增区间为原函数的减区间,减区间为原函数的增区间,对于函数y=Acos(ωx+φ)的单调性的讨论与上类似. ③比较三角函数值的大小,往往是利用奇偶性或周期性转化为属于同一单调区间上的两个同名函数,再利用单调性比较. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. C Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. B Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. C Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd. Evaluation only. Created with Aspose.Slides for .NET 3.5 Client Profile 5.2.0.0. Copyright 2004-2011 Aspose Pty Ltd.

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