Kelly MacArthur

Instructor Lecturer

Office: JWB 218
Email: macarthur@math.utah.edu

University of Utah
Department of Mathematics
155 S. 1400 E. JWB 233
Salt Lake City, UT
84112-0090 USA

Math6100 Concepts of Calculus
Summer, 2015




Class Notes



Homework/Project

    Homework #1: (due Tuesday, June 9)
  • Section 1.1 (pg 22-25) #1-23 odd, 27-59 odd
    Homework #2: (due Wednesday, June 10)
  • Section 1.2 (pg 44-45) #1-18 all, 21, 22
    Homework #3: (due Thursday, June 11)
  • Section 2.1 (pg 71-77) #1-57 odd
  • Section 2.2 (pg 100-102) #1-10 all, 11-29 odd
  • Section 2.3 (pg 107) #1-15 all
    Homework #4: (due Monday, June 15)
  • Section 3.1 (pg 117-119) #1, 3-6 all (due Monday, June 15)
  • Section 3.2 (pg 127-129) #1, 3, 5, 8-13 all (due Monday, June 15)
  • Section 3.3 (pg 133-134) #1-5 all (due Monday, June 15)
  • Section 3.4 (pg 141-142) #1-41 odd (due Monday, June 15)
    Homework #5: (due Tuesday, June 16)
  • Section 3.5 (pg 147-148) #1-23 odd, 26, 28
  • Section 4.1 (pg 163-166) #1-6 all, 7-15 odd, 16
    Homework #6: (due Wednesday, June 17)
  • Section 4.2 (pg 172-174) #1-5 odd, 6, 7-19 odd, and page 175 #6
    Homework #7: (due Thursday, June 18)
  • Section 4.3 (pg 182) #1-27 odd, 28
  • Section 5.1 (pg 196-198) #1-31 odd, 35
  • Section 5.2 (pg 202-203) #1-17 all, 19, 21, 23
    Homework #8: (due Monday, June 22)
  • Section 5.3 (pg 206-207) #1-18 all
    Homework #9: (due Tuesday, June 23)
  • Section 6.1 (pg 215-216) #1-3 all
  • Section 6.2 (pg 231-234) #1, 2, 3, 5, 6
  • Section 6.3 (pg 244-245) #1-23 odd, and do the problems in the Classroom Discussion 6.3.1 on pages 237-238
    Homework #10: (due Wednesday, June 24)
  • Section 6.4 (pg 256-257) #2, 3, 4, 6
  • Section 6.5 (pg 261-262) #1-12 all
  • Section 7.1 (pg 284-285) #1-4 all, 5-10 all (do by hand and complete the integral), 11, 14, 15, 16, 18
    Homework #11: (due Thursday, June 25)
  • Section 7.2 (pg 300-302) #1-8 all, 19
  • Section 7.3 (pg 321-328) #1, 3-18 odd, 20


    Project (due Thursday, June 25):
    1. V. Euler's Number e (pages 51-54)
    2. Compound Interest (pages 182-187)
    3. II. Riemann Sums for f(x) = x^3 (pages 235-236)


Algebra/Arithmetic/Trigonometry Reviews