" at "[" 1001"],[qquad [" 44.If "f(x)={[sin x,,x!=n pi,,n in Z],[2,," otherwise "]]],[g(x)={[x^(2)+1,x!=0,2],[4,x=0,]" and "],[qquad [5,x,=2]]

If f(x)={sin xx!=n pi,n in Z2 otherwise g(x)={x^(2)+1,x!=0,24,x=05,x=2 then Lt_(x rarr0)g(f(x))=

Let f(x)={sin x; where x= integer and 0 otherwise }:g(x)={(x^(2)+1;x!=0,2),(4;x=0),(5;x=2)}

If f(x)={{:(,sin x,x ne npi, n in Z),(,,2,"otherwise"):} and g(x)={{:(,x^(2)+1,x ne 0","2),(,4,x=0),(,5,x=2):}"then " underset(x to 0)"Lt" g(f(x))=

If f(x)={(sinx, x != npi " and " n in Z), (2, " x=npi):} and g(x)={(x^2+1, x != 0),(4,x=0), (5, x=2):} then lim_(x->0) g{f(x)} is

If f(x)={(sinx, x != npi " and " n in I_2), (2, " x=npi):} and g(x)={(x^2+1, x != 0),(4,x=0), (5, x=2):} then lim_(x->0) g{f(x)} is

If f(x)={(sinx, x != npi " and " n in I_2), (2, " x=npi):} and g(x)={(x^2+1, x != 0),(4,x=0), (5, x=2):} then lim_(x->0) g{f(x)} is

If f(x)={(sinx, x != npi " and " n in I_2), (2, " x=npi):} and g(x)={(x^2+1, x != 0),(4,x=0), (5, x=2):} then lim_(x->0) g{f(x)} is

If f(x)={(sinx, x != npi " and " n in I_2), (2, " x=npi):} and g(x)={(x^2+1, x != 0),(4,x=0), (5, x=2):} then lim_(x->0) g{f(x)} is

If f(x) = {{:(sin x"," x ne npi"," n = 0"," pm1"," pm2","...),(" 2, ""otherwise"):}} and g (x) ={{:(x^(2)+1"," x ne 0","2),(" 4, "x=0),(" 5, "x=2):}},"then" lim_(x to 0) g[f(x)] is ………