Homework 1, due Fri, Oct. 2nd: (Material from sections 2.2.1-2.2.2) From section 2.2.4 do problems 2, 4, 34, 36, 40, 42, 44, 46, 72, 76, 80
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Homework 2, due Fri, Oct. 9th: (Material from sections 3.1-3.3) Give an example of two sequences (an), (bn) such that limn→∞(an+bn)=0 but neither limn→∞an nor limn→∞bn exist.
From section 3.1.3, do problems 12, 30, 40, 46, 54. From section 3.2.3, do problems 6, 8, 18, 22, 24, 38, 44.
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Homework 3, due Fri, Oct. 16th: (Material from sections 3.3-3.5, 4.1) Section 3.3.1, Problems 9, 16; Section 3.4.1, Problems 4c, 12; Section 3.5.3, Problems 3b, 5, 6, 14; Section 4.1, Problems 5, 18, 30
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Homework 4, due Fri, Oct. 23rd: (Material from sections 4.2-4.4) Section 4.2, Problems 2, 8, 26; Section 4.3, Problems 4, 12, 30, 56; Section 4.4, Problems 6, 12, 28
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Homework 5, due Fri, Oct. 30th: (Material from sections 4.4-4.5) Section 4.4, Problems 42, 44, 50, 54, 68, 70, 76, 78; Section 4.5, Problems 12, 24, 38, 61, 70
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Homework 6, due Fri, Nov. 6th: (Material from sections 4.6-4.8, 5.1) Section 4.6, Problems 30, 50; Section 4.7, Problems 4, 10, 52; Section 4.8, Problems 4, 18, 47; Section 5.1, Problems 28, 40
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Homework 7, due Fri, Nov. 13th: (Material from sections 5.1-5.3) Section 5.1, Problems 36, 46, 52; Section 5.2, Problems 4, 10, 18, 32, 41; Section 5.3, Problems 8, 12, 22, 30, 34
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Homework 8, due Fri, Nov. 20th: Section 5.3, Problems 36, 38, 42
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Homework 9, due Fri, Dec. 4th: Section 5.4, Problems 4, 12, 14, 18; Section 5.5, Problems 2, 12, 14, 22, 28, 34, 36, 48, 52
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