The value of ` lim_(hto0) (In (1+2h)-2ln (1+h))/(h^2)`, is

The value of lim_(hto0) (ln(1+2h)-2ln (1+h))/(h^2) , is

Let f(x)=2x^(1//3)+3x^(1//2)+1. The value of lim_(hrarr0)(f(1+h)-f(1-h))/(h^(2)+2h) is equal to

If f(x) is derivable at x=3 and f'(3)=2 , then value of lim_(hto0)(f(3+h^(2))-f(3-h^(2)))/(2h^(2)) is less than

The value of lim_(x rarr 0) (l_(n) (1+2h) - 2l_(n) (1+h))/(h^(2)) is :

("lim")_(hto0)(log_e (1+2h)-2log_e (1+h))/(h^2)=

Evaluate lim_(hto0) (log_(e)(1+2h)-2log_(e)(1+h))/(h^(2)).

Evaluate lim_(hto0) (log_(e)(1+2h)-2log_(e)(1+h))/(h^(2)).

Evaluate lim_(hto0) (log_(e)(1+2h)-2log_(e)(1+h))/(h^(2)).

lim_(h rarr0)(log(1+2h)-2log(1+h))/(h^(2))=