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	Day Date Chapter Description Mon. Aug. 20 Logical Connectives (Lay 1)   Tues. Aug. 21 Quantifiers (Lay 2)   Wed. Aug. 22 Techniques of Proof I (Lay 3)   Fri. Aug. 24 Techniques of Proof II (Lay 4) Quiz 1, HW 1 Due Mon. Aug. 27 Basic Set Operations (Lay 5, Taylor 1.1) Handout 1   Tues. Aug. 28 Problem Session and Relations (Lay 6) HW 2 Due Wed. Aug. 29 Relations and Functions (Lay 6, 7, Taylor 1.1)   Fri. Aug. 31 Functions (Lay 7) Quiz 2, HW 3 Due Mon. Sept. 3 No Class Labor Day Tues. Sept. 4 Problem Session HW 4 Due Wed. Sept. 5 Functions and Cardinality (Lay 7, 8)   Fri. Sept. 7 Cardinality (Lay 8) Quiz 3, HW 5 Due Mon. Sept. 10 Natural Numbers and Induction (Lay 10, Taylor 1.2)   Tues. Sept. 11 Problem Session HW 6 Due Wed. Sept. 12 Ordered Fields (Lay 11, Taylor 1.3)   Fri. Sept. 14 The Completeness Axiom (Lay 12, Taylor 1.4) Quiz 4, HW 7 Due Mon. Sept. 17 The Completeness Axiom (Lay 12, Taylor 1.4)   Tues. Sept. 18 Problem Session HW 8 Due Wed. Sept. 19 Topology of the Reals (Lay 13)   Fri. Sept. 21 Topology of the Reals and Compact Sets (Lay 13, 14) Quiz 5, HW 9 Due Mon. Sept. 24 Compact Sets (Lay 14)The Cantor Set   Tues. Sept. 25 Problem Session and Review HW 10 Due Wed. Sept. 26 Exam 1   Fri. Sept. 28 Sequences (Lay 16, Taylor 2.1-2.2) Quiz 6, HW 11 Due Mon. Oct. 1 Sequences and Limit Theorems (Lay 16, 17, Taylor 2.1-2.3)   Tues. Oct. 2 Problem Session   Wed. Oct. 3 Limit Theorems (Lay 17, Taylor 2.3) HW 12 Due Fri. Oct. 5 Monotone and Cauchy Sequences (Lay 18, Taylor 2.4-2.5) Quiz 7 Mon. Oct. 8 No Classes Fall Break Tues. Oct. 9 No Classes Fall Break Wed. Oct. 10 No Classes Fall Break Fri. Oct. 12 No Classes Fall Break Mon. Oct. 15 Subsequences (Lay 19)   Tues. Oct. 16 Problem Session HW 13 Due Wed. Oct. 17 Limits of Functions (Lay 20, Taylor 4.1)   Fri. Oct. 19 Continuous Functions (Lay 21, Taylor 3.1) Quiz 8, HW 14 Due Mon. Oct. 22 Properties of Continuous Functions (Lay 22, Taylor 3.2)   Tues. Oct. 23 Problem Session HW 15 Due Wed. Oct. 24 Properties of Continuous Functions, Uniform Continuity (Lay 22, 23, Taylor 3.2, 3.3)   Fri. Oct. 26 Uniform Continuity, Review (Lay 23, Taylor 3.3) Quiz 9, HW 16 Due Mon. Oct. 29 Exam 2   Tues. Oct. 30 The Derivative (Lay 25, Taylor 4.2) HW 17 Due Wed. Oct. 31 The Derivative and The Mean Value Theorem (Lay 25, 26, Taylor 4.2-4.3)   Fri. Nov. 2 The Mean Value Theorem (Lay 26, Taylor 4.3) Quiz 10, HW 18 Due Mon. Nov. 5 L'Hospital' Rule (Lay 26, 27, Taylor 4.3-4.4)   Tues. Nov. 6 Problem Session HW 19 Due Wed. Nov. 7 Taylor's Theorem (Lay 28, Taylor 6.5)   Fri. Nov. 9 The Riemann Integral (Lay 29, Taylor 5.1) Quiz 11, HW 20 Due Mon. Nov. 12 The Riemann Integral and Properties of the Riemann Integral (Lay 29, 30, Taylor 5.1, 5.2)   Tues. Nov. 13 Problem Session and Properties of the Riemann Integral   Wed. Nov. 14 The Fundamental Theorem of Calculus (Lay 31, Taylor 5.3)   Fri. Nov. 16 Problem Session/Review HW 21 Due and HW 22 Due Mon. Nov. 19 Exam 3   Tues. Nov. 20 Convergence of Infinite Series (Lay 32, Taylor 6.1) HW 23 Due Wed. Nov. 21 Convergence Tests (Lay 33, Taylor 6.2)   Fri. Nov. 23 No Classes Thanksgiving Holiday Mon. Nov. 26 Absolute and Conditional Convergence (Lay 34, Taylor 6.3)   Tues. Nov. 27 Problem Session HW 24 Due Wed. Nov. 28 Power Series (Lay 35, Taylor 6.4)   Fri. Nov. 30 Pointwise and Uniform Convergence (Lay 36, Taylor 3.4) Quiz 12, HW 25 Due Mon. Dec. 3 Applications of Uniform Convergence (Lay 37)   Tues. Dec. 4 Problem Session HW 26 Due Wed. Dec. 5 Uniform Convergence of Power Series (Lay 38)   Fri. Dec. 7 Review Quiz 13, HW 27 Due, Last Day of Classes Thurs. Dec. 13 FINAL 10:30-12:30 in our classroom
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Department of Mathematics University of Utah 155 South 1400 East, JWB 233 Salt Lake City, Utah 84112-0090 Tel: 801 581 6851, Fax: 801 581 4148