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show that f(x) is continous at all x belongs to R
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\[ f(x)=\left| (1+x)+\left| x \right| \right|\]
@ikram002p @paki
@nirmalnema
are you graphing it?
@Ashleyisakitty @Rishi123
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no
@sheetalvee
Maybe \[2x+1=f(x)\] ? not too sure how to do this :/
@iambatman
@dumbcow i need help
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well if x>0 , f(x) = 2x+1 if x<0, f(x) = 1 when x=0 , f(x) = 1 = 2(0)+1 = 1 there is no discontinuity at x=0 thus function is continuous for all x
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