If in the expansion of `(1/x+xtanx)^(5)` and `xgt0` the ratio of `4^(th)` term to the `2^(nd)` term is `2/27 pi^(4)`, the value of `[x]` can be (where `[.]` is greatest integer function)

If in the expansion of `(1/x+xtanx)^(5)` and `xgt0` the ratio of `4^(t

1.	If in the expansion of `(1/x+xtanx)^(5)` and `xgt0` the ratio of `4^(th)` term to the `2^(nd)` term is `2/27 pi^(4)`, the value of `[x]` can be (where `[.]` is greatest integer function)
Answer» Correct Answer - 1 `(T_(4))/(T_(2))=2/27pi^(4)impliesx^(2)tanx=1/(3sqrt(3))pi^(2)` `implies x=(pi)/3`

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If in the expansion of `(1/x+xtanx)^(5)` and `xgt0` the ratio of `4^(th)` term to the `2^(nd)` term is `2/27 pi^(4)`, the value of `[x]` can be (where `[.]` is greatest integer function)

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