limx→π/2 acot⁡x−acos⁡xcot⁡x−cos⁡x,a>0 is equal to

limxπ/2acotxacosxcotxcosx,a>0 is equal to

  1. A

    logeπ2

  2. B

    loge2

  3. C

    logea

  4. D

    a

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    Solution:

    We have,

    =lim=→/2acotxacosxcotxcosx=lim=→π/2acosxacotxcosx1cotxcosx=acosπ/2×logea=logea

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