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函数f(x)=x 3+ax 2+3x﹣9,已知f(x)在x=﹣3时取得极值,则a=(  )

发布时间:2021-07-16

A.2

B.3

C.4

D.5

试卷相关题目

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    A.[1,+∞)

    B.[1,http://picflow.koolearn.com/upload/papers/20140824/20140824052726747388.png)

    C.[1,2)

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  • 2函数 http://picflow.koolearn.com/upload/papers/20140824/20140824052619948861.png在区间 http://picflow.koolearn.com/upload/papers/20140824/20140824052619963330.png上的最大值是(   )

    A.http://picflow.koolearn.com/upload/papers/20140824/20140824052619979304.png

    B.1

    C.2

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  • 3f(x)=x 3﹣3x 2+2在区间[﹣1,1]上的最大值是(  )

    A.﹣2

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  • 4函数 http://picflow.koolearn.com/upload/papers/20140824/20140824050724593641.png在区间 http://picflow.koolearn.com/upload/papers/20140824/20140824050724609419.png上(    )

    A.有最大值,但无最小值

    B.有最大值,也有最小值

    C.无最大值,但有最小值

    D.既无最大值,也无最小值.

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  • 5设函数f(x)满足x 2f′(x)+2xf(x)= http://picflow.koolearn.com/upload/papers/20140824/20140824050519871422.png,f(2)= http://picflow.koolearn.com/upload/papers/20140824/20140824050519887451.png,则x>0时,f(x)(  )

    A.有极大值,无极小值

    B.有极小值,无极大值

    C.既有极大值又有极小值

    D.既无极大值也无极小值

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  • 6若函数y=f(x)在R上可导,且满足不等式xf′(x)>-f(x)恒成立,且常数a,b满足a>b,则下列不等式一定成立的是 (  )

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    B.af(a)>bf(b)

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  • 7下面四个图象中,有一个是函数f(x)= http://picflow.koolearn.com/upload/papers/20140824/20140824050540526327.pngx 3+ax 2+(a 2-1)x+1(a∈R)的导函数y=f′(x)的图象,则f(-1)等于(  ) http://picflow.koolearn.com/upload/papers/20140824/201408240505405413853.jpg

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    B.-http://picflow.koolearn.com/upload/papers/20140824/20140824050540526327.png

    C.http://picflow.koolearn.com/upload/papers/20140824/20140824050540572356.png

    D.-http://picflow.koolearn.com/upload/papers/20140824/20140824050540526327.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824050540572356.png

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  • 8已知函数 http://picflow.koolearn.com/upload/papers/20140824/20140824052855527995.png有极大值和极小值,则 http://picflow.koolearn.com/upload/papers/20140824/20140824052855542278.png的取值范围为(  )

    A.-1http://picflow.koolearn.com/upload/papers/20140824/20140824052855558224.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824052855542278.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824052855558224.png2

    B.-3http://picflow.koolearn.com/upload/papers/20140824/20140824052855558224.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824052855542278.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824052855558224.png6

    C.http://picflow.koolearn.com/upload/papers/20140824/20140824052855542278.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824052855558224.png-1或http://picflow.koolearn.com/upload/papers/20140824/20140824052855542278.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824052855698215.png2

    D.http://picflow.koolearn.com/upload/papers/20140824/20140824052855542278.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824052855558224.png-3或http://picflow.koolearn.com/upload/papers/20140824/20140824052855542278.pnghttp://picflow.koolearn.com/upload/papers/20140824/20140824052855698215.png6

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    C.http://picflow.koolearn.com/upload/papers/20140824/20140824050723673533.png

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