Type(1.1) (Numerical) Let f:R-R and g:R-R be defined as f(x)={(x+a,x=0):} and g(x)={(x+1,x=0):}, where a,b are non-negative real numbers. If g@f(x) is continuous for all xinR, then a+b is equal to solutionspile.com

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Type(1.1) (Numerical) Let f:R->R and g:R->R be defined as f(x)={(x+a,x<0),(|x-1|,x>=0):} and g(x)={(x+1,x<0),((x-1)^(2)+b,x>=0):}, where a,b are non-negative real numbers. If g@f(x) is continuous for all xinR, then a+b is equal to solutionspile.com

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