Math 125 Spring 2016 Quiz 4 NAME: Show all of your work and organize all of your steps otherwise you will not receive full/partial credit. > 0 such that for all x satisfying 0 < |x 1. Give a value holds. Let f (x) = 3x 7; L= 4; c = 1; c| < the inequality |f (x) L| < ✏ ✏ = .3 2. Prove the limit statement. That is, for all ✏ > 0, find a > 0 (depending on epsilon), such that, for all x satisfying 0 < |x c| < the inequality |f (x) L| < ✏ holds. lim (3x x!3 7) = 2

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