【題目】2017山東高考理16】設(shè)函數(shù),其中.已知.

)求;

)將函數(shù)的圖象上各點的橫坐標(biāo)伸長為原來的2倍(縱坐標(biāo)不變),再將得到的圖象向左平移個單位,得到函數(shù)的圖象,求上的最小值.

【答案】(.)得最小值.

【解析】()因為

所以

由題設(shè)知,所以,.

,,又,所以.

)由()知,,

將函數(shù)y=fx)的圖象上各點的橫坐標(biāo)伸長為原來的2倍(縱坐標(biāo)不變),

得到函數(shù)的圖象;

再將得到的圖象向左平移個單位,得到的圖象,

函數(shù);

當(dāng)x[]時,x[,],sinx[1],

當(dāng)x=時,gx)取得最小值是×=

【考點解讀】本題考查了兩角和與差的三角函數(shù)及三角函數(shù)圖象的變換與性質(zhì)。此類題目是三角函數(shù)問題中的典型題目。解答本題,關(guān)鍵在于能利用三角公式化簡函數(shù)、進(jìn)一步討論函數(shù)的性質(zhì),本題易錯點在于一是圖象的變換與解析式的對應(yīng),二是忽視設(shè)定角的范圍.難度不大,能較好的考查考生的基本運算求解能力及復(fù)雜式子的變形能力等

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