Real analysis-cauchy sequence
Assignment:
A set F subset or equal to R is closed if and only if every Cauchy sequence contained in F has a limit that is also an element of F.
Provide complete and step by step solution for the question and show calculations and use formulas.
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Assume a_n and b_n are Cauchy sequences.Use a triangle inequality argument to prove c_n=Absolute value of a_n-b_n is Cauchy.
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