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Find lim[x→0] f(x) and lim[x→1] f(x), where f(x) = { 2x+3, x ≤ 0; 3(x+1), x > 0 }
Find lim[x→1] f(x), where f(x) = { x²-1, x ≤ 1; -x²-1, x > 1 }
Evaluate lim[x→0] f(x), where f(x) = { |x|/x, x ≠ 0; 0, x = 0 }
Find lim[x→0] f(x), where f(x) = { x/|x|, x ≠ 0; 0, x = 0 }
Find lim[x→5] f(x), where f(x) = |x| - 5
If f(x) = { |x|+1, x < 0; 0, x = 0; |x|-1, x > 0 }. For what value(s) of a does lim[x→a] f(x) exists?
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