MATH 141 - CALCULUS I
INSTRUCTOR:  MRS. SHARYN LININGER
TEXT:  CALCULUS of a Single Variable (8th ed.)
               Larson, Hostetler, and Edwards
ASSIGNMENTS
CHAPTER P - PREPARATION FOR CALCULUS
P.1 Graphs and Models page 8 #1-4,19,21,24,27,29,32,39,43;  
      #47,50,53,57,58,61,64,69,77  
P.2 Linear Models and Rates of Change page 16 #1,3,7,13,31,37,41,59  
P.3 Functions and Their Graphs page 27 #1,4,25,31,34,35,39,44,55,57  
P.4 Fitting Models to Data page 34 #1-5,8,12,17  
D.3 Review of Trigonometric Functions page D25 #3,5ab,11b,25,33,37,41,43,51,54,57  
5.1 Natural Logarithm (precalculus) page 329 #7-10,13,14,20,21,26,29,33  
5.3 Inverse Functions (precalculus) page 347 #3,8,14,15,30,43,54  
5.4 Exponential Functions (precalculus) page 356 #1,9,13,21-25,28  
CHAPTER 1 - LIMITS AND THEIR PROPERTIES
1.1 A Preview of Calculus page 47 #5,11  
1.2 Finding Limits Graphically page 54 #1,4,7-14;  
  and Numerically   #15-19,21, 23,27  
1.3 Evaluating Limits Analytically page 67 #1,2,3,5,10,13,27,31;  
      #37,40,44,45,48,50,53,57,60,64;  
      #67,69,71,72,74,75,79,81;  
      #87,91,99  
1.4 Continuity and One-Sided Limits page 76 #25-28,33,37,40;  
      #3,5,7,10,12,15,17,19,21,47,48,58,59;  
      #69-73,79,84,85,91-93  
1.5 Infinite Limits page 88 #1,3,5,10,13,17,23,29,31,35,41,44,52  
3.5 Limits at Infinity page 205 #21,23,25,26,28,29,31  
CHAPTER 2 - DIFFERENTIATION
2.1 The Derivative and page 103 #1-4,7,37-40,61,64,71,76;  
  the Tangent Line Problem   #13,18,22,31,81-83  
2.2 Basic Differentiation Rules page 115 #1,2,3,25,27,29-31,55,59;  
  and Rates of Change   #15,17,23,32,35,43,56,61,95  
2.3 The Product and Quotient Rules page 126 #1,7,13,18,19,21,25,30,33,39,43,48,52;  
  and Higher-Order Derivatives   #67,69,71,73,89,94,98,100,102,138  
5.4 Exponential Functions: page 356 #33,37,38,41,44,51,55,70  
  Differentiation      
2.4 The Chain Rule page 137 #1,2,7,13,17,23,27,59,68,94,115,120;  
      #4,5,39,43,53,73,102,111b,121  
10.2 Parametric Equations page 716 #1,3,5,7,9,21,23  
10.3 Parametric Equations - chain rule page 725 #1,3,5,7,9  
2.5 Implicit Differentiation page 146 #2,5,11,15,20,21;  
      #30,31,33,48,49,58,61  
5.3 Inverse Functions (calculus)  page 347 #47,50,77,79  
5.1 The Natural Logarithmic  page 329 #41,47,48,51,56,63,66,83;  
  Function:  Differentiation   #57,78,81,93,95  
5.5 Bases Other than e page 366 #35,37,39,45,52,53,55,62,67;  
      #80,94abc  
5.6 Inverse Trigonometric page 377 #5-27 odds,37,40,41,43,45,55,94bd  
  Functions:  Differentiation      
2.6 Related Rates page 154 #1,4,7,13,40,41;  
      #15,18,20,24;  
      #26,27,30,31  
CHAPTER 3 - APPLICATIONS OF DIFFERENTIATION
3.1 Extrema on an Interval page 169 #1,3-8,25,55,58;  
      #13-16;  
      #21,24,25,33,41,44  
3.2 Rolle's Theorem and page 176 #1,2,5,11,14,15,17,20,28,29,53;  
  the Mean Value Theorem   #35,36,39,42,47,48,51,63,74  
3.3 Increasing and Decreasing Functions page 186 #1,5,10,17,27,37,71  
  and the First Derivative Test      
3.4 Concavity and page 195 #1,2,5,6,27,36,53,56;  
  the Second Derivative Test   #11,15,17,24,47  
3.6 A Summary of Curve Sketching page 215 #10,19,29  
3.7 Optimization Problems page 223 #3,6,7,13,24;  
      #20,21,23,41;  
      #49  
8.7 Indeterminate Forms and page 574 #5-10  
  L'Hopital's Rule      
CHAPTER 4 - INTEGRATION
4.1 Antiderivatives and page 255 #5,19,35,38,47,48;  
  Indefinite Integration   #9,10,14,20,25,27,32,33,39,67  
4.2 Area page 267 #1-3,7,8,10,15,16;  
      #18-20,31,33,39,41,42;  
      #27,29,30,35;  
      #47,48,49,54  
4.3 Riemann Sums and  page 278 #3,5,9,10,69;  
  Definite Integrals   #16,17,23,27,31,42ab,43ab,55  
4.4 The Fundamental Theorem page 291 #5,9,14,15,23,27,30,31,33,38,41,75,83;  
  of Calculus   #89,44,45,47,50  
4.5 Integration by Substitution page 304 #1,3,5,7,9,13,51;  
      #17,43,49,52,63,71,80,82  
7.1 Area of a Region page 452 #1,3,19,21,34,43;  
  Between Two Curves   #61,62,69,71,76,88;  
      #27,30,31