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13 Nov 2019
Fix m, b â R with m > 0 (for convenience). Define f(x) = mx + b for all x â R. Then f : R â R is a function whose graph is a line. Prove that f is uniformly continuous from the definition. (Hint: If this looks too daunting, try this with m = 2 and b = 1. If you succeed with these numbers you can erase them and replace them with m and b.) this is a calculus analysis course
Fix m, b â R with m > 0 (for convenience). Define f(x) = mx + b for all x â R. Then f : R â R is a function whose graph is a line. Prove that f is uniformly continuous from the definition. (Hint: If this looks too daunting, try this with m = 2 and b = 1. If you succeed with these numbers you can erase them and replace them with m and b.) this is a calculus analysis course
Hubert KochLv2
13 Feb 2019