Home
Class 11
MATHS
Show that ("lim")(x->0)1/x does not exis...

Show that `("lim")_(x->0)1/x` does not exist.

Promotional Banner

Similar Questions

Explore conceptually related problems

Show that ("lim")_(x->0)x/(|x|) does not exist.

Show that ("lim")_(x->0)\ e^(-1//x) does not exist.

Show that lim_(xrarr0)1/x does not exist.

Given f(x)={((x+|x|)/x,x!=0),(-2,x=0):} show that lim_(xto0)f(x) does not exist.

Let f(x){{:((x)/(|x|)",",xne0),(0",",x=0):} Show that lim_(xrarr0)f(x) does not exist.

Let f(x)={{:((|x|)/(x)",",xne0),(2",",x=0.):} Show that lim_(xrarr0)f(x) does not exist.

Let f(x)={{:(1+x^(2)",",0lexle1),(2-x",",xgt1.):} Show that lim_(xrarr0)f(x) does not exist.

Let f(x)={:{((3x)/(|x|+2x)',xne0),(0",",x=0.):} Show that lim_(xrarr0)f(x) does not exist.

Show that Lim_(x to 0 ) 1/x does not exist .

If f(x)={{:((x-|x|)/(x)","xne0),(2", "x=0):}, show that lim_(xto0) f(x) does not exist.