解(1)y=f(-x)與y=f(x)的圖象關于y軸對稱
(2)y=-f(x)與y=f(x)的圖象關于x軸對稱
(3))y=f(|x|)=
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(4)y=|f(x)|=
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(5)y=f(2x)可由函數(shù)y=f(x)的圖象縱坐標不變,橫坐標縮短到原來的
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得到
(6)y=f(x+1)可由函數(shù)y=f(x)的圖象向左平移1個單位得到
(7)y=f(x)+1可由函數(shù)y=f(x)的圖象向上平移1個單位得到
(8)y=-f(-x)可由函數(shù)y=f(x)的圖象關于原點對稱得到
圖1
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圖2
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圖3
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圖4
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圖5
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圖6
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圖7
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圖8
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分析:(1)利用圖象關于y軸對稱作圖(2)利用圖象關于x軸對稱作圖(3)關于y軸翻折變換(4)關于x軸翻折變換(5)由函數(shù)y=f(x)的圖象縱坐標不變,橫坐標縮短到原來的
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得到(6)可由函數(shù)y=f(x)的圖象向左平移1個單位得到(7)可由函數(shù)y=f(x)的圖象向上平移1個單位得到(8)可由函數(shù)y=f(x)的圖象關于原點對稱得到.
點評:本題主要考查了函數(shù)圖象的變換:關于x(y)軸對稱;關于原點對稱;對折變換;圖象的左右平移、上下平移;及識圖作圖的能力.