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[" Show that the function "],[[" A "={x>...

[" Show that the function "],[[" A "={x>x in R,1

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Show that the function f : R rarr {x in R : -1 < x < 1} defined by f(x) = x/(|x|), x in R is one-one function.

Show that the function f : R to R {x in R : -1 lt x lt 1} defined by f (x) = (x)/(1 + |x|), x in R is one one and onto function.

Show that the function f : R to R {x in R : -1 lt x lt 1} defined by f (x) = (x)/(1 + |x|), x in R is one one and onto function.

Show that the function f : R to R {x in R : -1 lt x lt 1} defined by f (x) = (x)/(1 + |x|), x in R is one one and onto function.

Show that the function f : R rarr { x in R : -1 lt x lt 1} defined by f (x) = (x)/(1+|x|), x in R is one - one and onto function.

Show that the function f : Rrarr {x in R : – 1 < x < 1} defined by f(x)=x/(1+|x|), x in R is one one and onto function.

Show that the function f: R->{x in R :-1ltxlt1} defined by f(x)=x/(1+|x|),x in R is one-one and onto function.

Show that the function f : R rarr {x inR:-1lt x lt1} defined by f(x) =x/(1+|x|),x in R is one one and onto function.

Show that the function f(x)=|x-1| for all x in R , is not differentiable at x=1 .