Somebody came up with the definition of bonvergence: A sequence of real numbers {n}1 bonverges to...
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Somebody came up with the definition of "bonvergence": A sequence of real numbers {n}1 "bonverges" to a real number x if: 7 >0ĐN >0, Vn >N : |2n - <E. • Give an example of a "bonvergent" sequence that is not "convergent". (justify your answer by giving an explicit ɛ and N) (3 points) • Is it true that if {xn}_₁ “bonverges” to x and {xn}x=₁ "bonverges" to y, then x always equals to y? (justify your answer) (3 points) Somebody came up with the definition of "bonvergence": A sequence of real numbers {n}1 "bonverges" to a real number x if: 7 >0ĐN >0, Vn >N : |2n - <E. • Give an example of a "bonvergent" sequence that is not "convergent". (justify your answer by giving an explicit ɛ and N) (3 points) • Is it true that if {xn}_₁ “bonverges” to x and {xn}x=₁ "bonverges" to y, then x always equals to y? (justify your answer) (3 points)
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Related Book For
Fundamental Statistics for the Behavioral Sciences
ISBN: 978-1285076911
8th Edition
Authors: David C. Howell
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