If the term free from `x` in the expansion of `(sqrt(x)-k/(x^2))^(10)` is `405` , find the value of `kdot`

If the term free form x in the expansion of (sqrt(x)-m/(x^(2)))^(10) is 405, find the value of m.

If the term free form x in the expansion of (sqrt(x)-m/(x^(2)))^(10) is 405, find the value of m.

If the term free from x in the expansion of (sqrt(x)-(k)/(x^(2)))^(10) is 405, then find the value of k.

If the term free from x in the expansion of (sqrt(x)-sqrt(m)/(x^(2)))^(10) be 405 , find the value of m .

If the term independent of x in the expansion of (sqrtx +(k)/(x^(2)))^(10) is 405, then the values of k are-

If the constant term in expansion of (sqrt(x)-k/(x^(2)))^(10) is 405 then find the value of k .

If the constant terms in the expansion of (sqrt(x)-k/x^2)^(10) is 405 then |k|=

Find the constant term in the expansion of (sqrt(x) -2/x^(2))^(20)

If the term independent of x in the expansion of (sqrtx+(k/x^2))^10 is 405 then value of k must be

Find the constant term in the expansion of (sqrt(x)+(1)/(3x^(2)))^(10)