If `f(x)={x-1,xgeq1 2x^2-2,x<1,g(x)={x+1,x >0-x^2+1,xlt=0,a n dh(x)` `=|x|,t h e n("lim")_(xvec0)f(g(h(x)))` is___

If f(x)={x-1,xgeq1 2x^2-2,x 0-x^2+1,xlt=0,a n dh(x) =|x|,t h e n("lim")_(xvec0)f(g(h(x))) is___

If f(x)={x-1,xgeq1 2x^2-2,x 0-x^2+1, xlt=0,and h(x)=|x| ,t h e n("lim")_(xvec0)f(g(h(x))) is___

If f(x)={x-1,xgeq 1 2x^2-2,x 0-x^2+1,xlt=0,a n dh(x) =|x|,t h e n lim_(x->0)f(g(h(x))) is___

If f(x)={x-1,xgeq 1 2x^2-2,x 0-x^2+1,xlt=0,a n dh(x) =|x|,t h e n lim_(x->0)f(g(h(x))) is___

If f(x)={{:(x-1", "xge1),(2x^(2)-2", "xlt1):},g(x)={{:(x+1", "xgt0),(-x^(2)+1", "xle0):}," and " h(x)=|x|," then "lim_(xto0) f(g(h(x)))" is" _______.

f(x)={x ,xlt=0 1,x=0,t h e nfin d("lim")_(xvec0)f(x)x^2,x >0ife xi s t s

Evaluate: ("lim")_(xvec0)(1-cos2x)/(x^2)

f(x)={x ,xlt=0 1,x=0,then find ("lim")_(xvec0) f(x) if exists x^2,x >0

: If f(x)={x^2+2,xgeq2 1-x ,x 1, 3-x , xlt=0,t h e nt h ev a l u eoflim_(x->1)f(g(x))i s__

Let f(x)={x+1,x >0 2-x ,xlt=0 and g(x)={x+3,x 0)g(f(x)).