F (x) = [(x ^ 2 under the third radical) - (x under the second radical)] divide by X (x > = 0) to find the limit of F (x) at x = 0 F (x) = [(x ^ 2 under the third radical) - (x under the second radical)] divide by X (x > = 0) to find the limit of F (x) at x = 0

F (x) = [(x ^ 2 under the third radical) - (x under the second radical)] divide by X (x > = 0) to find the limit of F (x) at x = 0 F (x) = [(x ^ 2 under the third radical) - (x under the second radical)] divide by X (x > = 0) to find the limit of F (x) at x = 0

limF(X)=lim [√(x+1)-1] [√(x+1)+1][B]/{[^3√(x+1) -1][√(x+1)+1][B]}
=lim[x+1-1][B]/[1+x-1][[√(x+1)+1]=limB/A=3/2