Show that lim (|x| +1)= ∞
x→∞
For x>0
Limx→∞_{x\rightarrow{\infin}}x→∞ (x+1)
Limit = ∞\infin∞
For x<0
Limx→∞_{x\rightarrow{\infin}}x→∞ (-x+1)
as x→∞{x\rightarrow\infin}x→∞
So
Limit is not defined
Graph for |x| +1
⟹ \implies⟹
Limx→∞_{x\rightarrow{\infin}}x→∞ (|x|+1)
= ∞\infin∞
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