`sqrt(x-3) > -2`

lim_(x rarr 0) (sqrt(2+x^(3)) - sqrt(2-x^(3)))/ x^(3) =

If ( 3x- 4)/( sqrt(3x)+2) = 2+ ( sqrt(3x)- 2)/(2) , then find the value of x

Evaluate : int 1 /( sqrt( x + 3 ) - sqrt( x + 2 ) ) dx

Evaluate: \int_{3}^5 frac{1} { sqrt (2x+3) - sqrt(2x-3) } dx

("lim")_(xvecoo)(2sqrt(x)+3sqrt(x)+4sqrt(x)+...+nsqrt(n))/(sqrt((2x-3))+(sqrt(2x-3))+....+(sqrt(2x-3)) i se q u al to 1 (b) oo (c) sqrt(2) (d) none of these

If (sqrt(2+sqrt3))^x + (sqrt(2-sqrt(3)))^x = 2^x , then x=

intdx/(sqrt (x+3)-sqrt (x+2))

The value of lim_(xrarr oo) (3sqrt(x^3+x^2)-3sqrt(x^3-x^2)) , is

The value of lim_(xrarr oo) (3sqrt(x^3+x^2)-3sqrt(x^3-x^2)) , is