If f(x)=((a−n)nx−tan⁡x)sin⁡nxx2,x≠0and limx→0 f(x)=0,n is a non-zero real number, then a isequal to

If f(x)=((an)nxtanx)sinnxx2,x0

and limx0f(x)=0,n is a non-zero real number, then a is
equal to

  1. A

    0

  2. B

    nn+1

  3. C

    n

  4. D

    n+(1/n)

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    Solution:

    limx0f(x)=0

         limx0sinnxnx×(n)(an)ntanxx=0     n((an)n1)=0     (an)n1=0a=n+1n

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