lim_(t rarr L)(sqrt(t)-1)/(root(3)(t)-t)

lim_(t rarr1)(sqrt(t)-1)/(t^((1)/(3))-1)

If lim_(n rarr oo)int_(sqrt(a))^(root(3)(a))(a-(t^(3))/(n))^(n)t^(2)dt=(2sqrt(2))/(3)(n in N) then the value of find a'

Find lim_(t rarr 0) (sqrt(t^(2)+9)-3)/(t^(2))

lim_(t rarr0)((1)/(t sqrt(1+t))-(1)/(t))

If the equation ||x-1|-6lim_(t rarr oo)((sqrt(2t^(2)-t-1)-sqrt(t^(2)-t+1))/(t(tan( pi/8))))|=2k has four distinct solutions,then the number of integral values of k is,

lim_(t rarr(1)/(2))(4t^(2)-1)/(8t^(3)-1)

Find Lim_(t rarr0) (sqrt(t^2+9)-3)/(t^2)