Calculus 1st edition

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Gilbert Strang, Edwin "Jed" Herman, Catherine Abbott, Nicoleta Virginia Bila, Sheri J. Boyd, Joyati Debnath, Valeree Falduto, Joseph Lakey, Julie Levandosky, David McCune, Michelle Merriweather, Kirsten R. Messer, Alfred K. Mulzet, William Radulovich, Eri
Publisher: OpenStax

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  • OpenStax Calculus Volume II
  • OpenStax Calculus Volume III

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  • Chapter 1: Functions and Graphs
    • 1.1: Review of Functions (63)
    • 1.2: Basic Classes of Functions (60)
    • 1.3: Trigonometric Functions (51)
    • 1.4: Inverse Functions (35)
    • 1.5: Exponential and Logarithmic Functions (82)
    • 1: Review Exercises

  • Chapter 2: Limits
    • 2.1: A Preview of Calculus (19)
    • 2.2: The Limit of a Function (30)
    • 2.3: The Limit Laws (36)
    • 2.4: Continuity (29)
    • 2.5: The Precise Definition of a Limit (18)
    • 2: Review Exercises

  • Chapter 3: Derivatives
    • 3.1: Defining the Derivative (34)
    • 3.2: The Derivative as a Function (28)
    • 3.3: Differentiation Rules (29)
    • 3.4: Derivatives as Rates of Change (23)
    • 3.5: Derivatives of Trigonometric Functions (25)
    • 3.6: The Chain Rule (30)
    • 3.7: Derivatives of Inverse Functions (28)
    • 3.8: Implicit Differentiation (21)
    • 3.9: Derivatives of Exponential and Logarithmic Functions (53)
    • 3: Review Exercises

  • Chapter 4: Applications of Derivatives
    • 4.1: Related Rates (39)
    • 4.2: Linear Approximations and Differentials (27)
    • 4.3: Maxima and Minima (46)
    • 4.4: The Mean Value Theorem (27)
    • 4.5: Derivatives and the Shape of a Graph (48)
    • 4.6: Limits at Infinity and Asymptotes (47)
    • 4.7: Applied Optimization Problems (35)
    • 4.8: L'Hôpital's Rule (35)
    • 4.9: Newton's Method (39)
    • 4.10: Antiderivatives (56)
    • 4: Review Exercises

  • Chapter 5: Integration
    • 5.1: Approximating Areas (39)
    • 5.2: The Definite Integral (53)
    • 5.3: The Fundamental Theorem of Calculus (47)
    • 5.4: Integration Formulas and the Net Change Theorem (26)
    • 5.5: Substitution (45)
    • 5.6: Integrals Involving Exponential and Logarithmic Functions (36)
    • 5.7: Integrals Resulting in Inverse Trigonometric Functions (24)
    • 5: Review Exercises

  • Chapter 6: Applications of Integrations
    • 6.1: Areas between Curves (41)
    • 6.2: Determining Volumes by Slicing (41)
    • 6.3: Volumes of Revolution: Cylindrical Shells (38)
    • 6.4: Arc Length of a Curve and Surface Area (35)
    • 6.5: Physical Applications (40)
    • 6.6: Moments and Centers of Mass (27)
    • 6.7: Integrals, Exponential Functions, and Logarithms (18)
    • 6.8: Exponential Growth and Decay (20)
    • 6.9: Calculus of the Hyperbolic Functions (31)
    • 6: Review Exercises

  • Chapter 7: Techniques of Integration
    • 7.1: Integration by Parts (46)
    • 7.2: Trigonometric Integrals (43)
    • 7.3: Trigonometric Substitution (43)
    • 7.4: Partial Fractions (46)
    • 7.5: Other Strategies for Integration (34)
    • 7.6: Numerical Integration (34)
    • 7.7: Improper Integrals (42)
    • 7: Review Exercises

  • Chapter 8: Introduction to Differential Equations
    • 8.1: Basics of Differential Equations (41)
    • 8.2: Direction Fields and Numerical Methods (29)
    • 8.3: Separable Equations (43)
    • 8.4: The Logistic Equation (26)
    • 8.5: First-order Linear Equations (40)
    • 8: Review Exercises

  • Chapter 9: Sequences and Series
    • 9.1: Sequences (44)
    • 9.2: Infinite Series (45)
    • 9.3: The Divergence and Integral Tests (33)
    • 9.4: Comparison Tests (33)
    • 9.5: Alternating Series (47)
    • 9.6: Ratio and Root Tests (47)
    • 9: Review Exercises

  • Chapter 10: Power Series
    • 10.1: Power Series and Functions (40)
    • 10.2: Properties of Power Series (27)
    • 10.3: Taylor and Maclaurin Series (49)
    • 10.4: Working with Taylor Series (46)
    • 10: Review Exercises

  • Chapter 11: Parametric Equations and Polar Coordinates
    • 11.1: Parametric Equations (43)
    • 11.2: Calculus of Parametric Curves (46)
    • 11.3: Polar Coordinates (43)
    • 11.4: Area and Arc Length in Polar Coordinates (46)
    • 11.5: Conic Sections (55)
    • 11: Review Exercises

  • Chapter 12: Vectors in Space
    • 12.1: Vectors in the Plane (34)
    • 12.2: Vectors in Three Dimensions (37)
    • 12.3: The Dot Product (37)
    • 12.4: The Cross Product (31)
    • 12.5: Equations of Lines and Planes in Space (36)
    • 12.6: Quadric Surfaces (32)
    • 12.7: Cylindrical and Spherical Coordinates (35)
    • 12: Review Exercises

  • Chapter 13: Vector-Valued Functions
    • 13.1: Vector-Valued Functions and Space Curves (24)
    • 13.2: Calculus of Vector-Valued Functions (34)
    • 13.3: Arc Length and Curvature (34)
    • 13.4: Motion in Space (33)
    • 13: Review Exercises

  • Chapter 14: Differentiation of Functions of Several Variables
    • 14.1: Functions of Several Variables (36)
    • 14.2: Limits and Continuity (29)
    • 14.3: Partial Derivatives (31)
    • 14.4: Tangent Planes and Linear Approximations (34)
    • 14.5: The Chain Rule (29)
    • 14.6: Directional Derivatives and the Gradient (33)
    • 14.7: Maxima/Minima Problems (29)
    • 14.8: Lagrange Multipliers (24)
    • 14: Review Exercises

  • Chapter 15: Multiple Integration
    • 15.1: Double Integrals over Rectangular Regions (32)
    • 15.2: Double Integrals over General Regions (39)
    • 15.3: Double Integrals in Polar Coordinates (33)
    • 15.4: Triple Integrals (32)
    • 15.5: Triple Integrals in Cylindrical and Spherical Coordinates (28)
    • 15.6: Calculating Centers of Mass and Moments of Inertia (31)
    • 15.7: Change of Variables in Multiple Integrals (35)
    • 15: Review Exercises

  • Chapter 16: Vector Calculus
    • 16.1: Vector Fields (22)
    • 16.2: Line Integrals (40)
    • 16.3: Conservative Vector Fields (28)
    • 16.4: Green's Theorem (38)
    • 16.5: Divergence and Curl (32)
    • 16.6: Surface Integrals (40)
    • 16.7: Stokes' Theorem (31)
    • 16.8: The Divergence Theorem (33)
    • 16: Review Exercises

  • Chapter 17: Second-Order Differential Equations
    • 17.1: Second-Order Linear Equations (38)
    • 17.2: Nonhomogeneous Linear Equations (30)
    • 17.3: Applications (17)
    • 17.4: Series Solutions of Differential Equations (8)
    • 17: Review Exercises


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Group Quantity Questions
Chapter 1: Functions and Graphs
1.1 63 001 003 005 007 009 011 013 014 016 018 020 022 022-027.WA.Tut 022-027.WA.Tut.SA 024 025 027 028 030 032 034 036 036-041a.WA.Tut 036-041a.WA.Tut.SA 036-041b.WA.Tut 036-041b.WA.Tut.SA 036-041c.WA.Tut 036-041c.WA.Tut.SA 036-041d.WA.Tut 036-041d.WA.Tut.SA 038 040 042 042-048.WA.Tut 042-048.WA.Tut.SA 044 046 048 050 052 053 055 057 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA 906.WA.Tut 906.WA.Tut.SA 907.WA.Tut 907.WA.Tut.SA 908.WA.Tut 908.WA.Tut.SA 909.WA.Tut 909.WA.Tut.SA 910.WA.Tut 910.WA.Tut.SA
1.2 60 059 059-066a.WA.Tut 059-066a.WA.Tut.SA 059-066b.WA.Tut 059-066b.WA.Tut.SA 059-066c.WA.Tut 059-066c.WA.Tut.SA 061 063 065 067 069 071 073 075 077 079 081 083 084 087 089 091 092-093.WA.Tut 092-093.WA.Tut.SA 093 095 097 098 099 102 104 106 108 110 112 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA 906.WA.Tut 906.WA.Tut.SA 907.WA.Tut 907.WA.Tut.SA 908.WA.Tut 908.WA.Tut.SA 909.WA.Tut 909.WA.Tut.SA 910.WA.Tut 910.WA.Tut.SA 911.WA.Tut 911.WA.Tut.SA 912.WA.Tut 912.WA.Tut.SA
1.3 51 114 115 117 118 121 122 123 123-128a.WA.Tut 123-128a.WA.Tut.SA 123-128b.WA.Tut 126 127 130 132 134 135 137 139 141 143 145 147 149 151 153 155 157 159 161 163 165 168 169 171 173 174 176 179 181 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA 906.WA.Tut 906.WA.Tut.SA
1.4 35 183-188.WA.Tut 183-188.WA.Tut.SA 184 186 188 189 191 193 195 195-198a.WA.Tut 195-198a.WA.Tut.SA 195-198b.WA.Tut 195-198b.WA.Tut.SA 198 199-206.WA.Tut 199-206.WA.Tut.SA 200 201 203 205 207 210 211 212 214 216 216-220.WA.Tut 216-220.WA.Tut.SA 218 220 223 225 227 901.WA.Tut 901.WA.Tut.SA
1.5 82 229 229-232.WA.Tut 229-232.WA.Tut.SA 232 233 235 237 239 239-245a.WA.Tut 239-245a.WA.Tut.SA 239-245b.WA.Tut 239-245b.WA.Tut.SA 241 243 245 246 248 250 251 254 254-263a.WA.Tut 254-263a.WA.Tut.SA 254-263b.WA.Tut 254-263b.WA.Tut.SA 255 258 259 261 263 264-269a.WA.Tut 264-269a.WA.Tut.SA 264-269b.WA.Tut 264-269b.WA.Tut.SA 265 267 269 270 270-275a.WA.Tut 270-275a.WA.Tut.SA 270-275b.WA.Tut 270-275b.WA.Tut.SA 273 275 276-283a.WA.Tut 276-283a.WA.Tut.SA 276-283b.WA.Tut 276-283b.WA.Tut.SA 277 279 280 282 284 284-291a.WA.Tut 284-291a.WA.Tut.SA 284-291b.WA.Tut 284-291b.WA.Tut.SA 284-291c.WA.Tut 284-291c.WA.Tut.SA 284-291d.WA.Tut 284-291d.WA.Tut.SA 286 288 290 292 292-297.WA.Tut 292-297.WA.Tut.SA 294 296 299 299-309a.WA.Tut 299-309a.WA.Tut.SA 299-309b.WA.Tut 299-309b.WA.Tut.SA 299-309c.WA.Tut 299-309c.WA.Tut.SA 299-309d.WA.Tut 299-309d.WA.Tut.SA 301 303 305 307 308
Chapter 2: Limits
2.1 19 001-003 004-006 007-009 010-012 013-015 016-017 018-019 020-021 022-023.Tut 022-023.Tut.SA 024-025 026-027 028-029 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA
2.2 30 030-031 035 038 038-043.WA.Tut 038-043.WA.Tut.SA 040 043 047 049 050-054 050-075a.WA.Tut 050-075a.WA.Tut.SA 050-075b.WA.Tut 050-075b.WA.Tut.SA 055-058 059-064 065-067 068-070 071-075 076-080.WA.Tut 076-080.WA.Tut.SA 077 079 082 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA
2.3 36 083 083-086a.WA.Tut 083-086a.WA.Tut.SA 083-086b.WA.Tut 083-086b.WA.Tut.SA 085 087 089 091 093 093-102a.WA.Tut 093-102a.WA.Tut.SA 093-102b.WA.Tut 093-102b.WA.Tut.SA 095 097 101 103 106 107 110 111 114 115 117 119 121 123 125 126 128 130 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
2.4 29 131-138a.WA.Tut 131-138a.WA.Tut.SA 131-138b.WA.Tut 131-138b.WA.Tut.SA 132 134 136 138 139 141 143 145 145-149.WA.Tut 145-149.WA.Tut.SA 147 149 152-153.WA.Tut 152-153.WA.Tut.SA 153 155 158 159 161 164 175 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
2.5 18 176 180 183 185 187 188 188-192a.WA.Tut 188-192a.WA.Tut.SA 188-192b.WA.Tut 188-192b.WA.Tut.SA 191 194 197 199 203 206 901.WA.Tut 901.WA.Tut.SA
Chapter 3: Derivatives
3.1 34 001 003 005.Tut 005.Tut.SA 008 010 011-020.WA.Tut 011-020.WA.Tut.SA 012 014 016 018 020 021 023 026 028 030 031 033 035 037 039 043 045.Tut 045.Tut.SA 047 049 051 053 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
3.2 28 055 057 060 061 064.Tut 064.Tut.SA 065 069 071 072 075 077 079 081 081-083.WA.Tut 081-083.WA.Tut.SA 082 085 087 089 090 093 096.Tut 096.Tut.SA 097 103 901.WA.Tut 901.WA.Tut.SA
3.3 29 106-117.WA.Tut 106-117.WA.Tut.SA 107 109 111 113 115 117 118 120 122 124 126 129 130 132 133 135 137 139 141 143.Tut 143.Tut.SA 146 149 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
3.4 23 150 152 154 156 157 160 163 165 167 169 172 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA 906.WA.Tut 906.WA.Tut.SA
3.5 25 175 175-184a.WA.Tut 175-184a.WA.Tut.SA 175-184b.WA.Tut 175-184b.WA.Tut.SA 177 179 181 183 185-190a.WA.Tut 185-190a.WA.Tut.SA 185-190b.WA.Tut 185-190b.WA.Tut.SA 186 187 190 193 195 198 200 202 204 205 210 213
3.6 30 214 216 219 221 223 224 227 228-237.WA.Tut 228-237.WA.Tut.SA 229 231 233 235 236 238 240 242 244 246 248 250 252 253 255 257 259 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
3.7 28 261 262 264 266.Tut 266.Tut.SA 269 271 273 274 275 278 279 283.Tut 283.Tut.SA 287 290 292 294 296 298 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA
3.8 21 300-309a.WA.Tut 300-309a.WA.Tut.SA 300-309b.WA.Tut 300-309b.WA.Tut.SA 300-309c.WA.Tut 300-309c.WA.Tut.SA 301 303 305 307 309 311 313 314 316 318 320 322 324 325 326-327
3.9 53 331 331-345a.WA.Tut 331-345a.WA.Tut.SA 331-345b.WA.Tut 331-345b.WA.Tut.SA 331-345c.WA.Tut 331-345c.WA.Tut.SA 331-345d.WA.Tut 331-345d.WA.Tut.SA 331-345e.WA.Tut 331-345e.WA.Tut.SA 331-345f.WA.Tut 331-345f.WA.Tut.SA 331-345g.WA.Tut 331-345g.WA.Tut.SA 331-345h.WA.Tut 331-345h.WA.Tut.SA 333 334 337 338 340 342 344 346-353a.WA.Tut 346-353a.WA.Tut.SA 346-353b.WA.Tut 346-353b.WA.Tut.SA 347 349 352 354 354-356a.WA.Tut 354-356a.WA.Tut.SA 354-356b.WA.Tut 354-356b.WA.Tut.SA 356 359 360 362 363-366 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA 906.WA.Tut 906.WA.Tut.SA
Chapter 4: Applications of Derivatives
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4.2 27 051 053 055 056 058 060 062 062-067.WA.Tut 062-067.WA.Tut.SA 064 066 068 070 072 072-077a.WA.Tut 072-077a.WA.Tut.SA 072-077b.WA.Tut 072-077b.WA.Tut.SA 075 077 078 080 082 084 086 901.WA.Tut 901.WA.Tut.SA
4.3 46 092 094 095 099 100 102 104 106 108 108-117a.WA.Tut 108-117a.WA.Tut.SA 108-117b.WA.Tut 108-117b.WA.Tut.SA 108-117c.WA.Tut 108-117c.WA.Tut.SA 111 113 114 115 118 118-128a.WA.Tut 118-128a.WA.Tut.SA 118-128b.WA.Tut 118-128b.WA.Tut.SA 118-128c.WA.Tut 118-128c.WA.Tut.SA 120 122 124 126 128 130 131 133 135 137 139 140-143.WA.Tut 140-143.WA.Tut.SA 141 142-143 145 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
4.4 28 150 153 155 156 157 159 161 163 165 168 171-181.WA.Tut 171-181.WA.Tut.SA 172 174 176 177 179 181 185 187 189 190.Tut 190.Tut.SA 191 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
4.5 48 195-196 201-215.WA.Tut 201-215.WA.Tut.SA 202 204 205 207 209 210 211 214 215 216 218 220 221 221-222a.WA.Tut 221-222a.WA.Tut.SA 221-222b.WA.Tut 221-222b.WA.Tut.SA 221-222c.WA.Tut 221-222c.WA.Tut.SA 223 223a.WA.Tut 223a.WA.Tut.SA 223b.WA.Tut 223b.WA.Tut.SA 224 226 228 230 232 234 236 239 241 243 245 247 250 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA
4.6 47 251 253 255 256 258 259 261 261-270a.WA.Tut 261-270a.WA.Tut.SA 261-270b.WA.Tut 261-270b.WA.Tut.SA 261-270c.WA.Tut 261-270c.WA.Tut.SA 263 265 267 269 272 273 274 276 278 280.Tut 280.Tut.SA 283 285 287 289 291 293 294 294-305a.WA.Tut 294-305a.WA.Tut.SA 294-305b.WA.Tut 294-305b.WA.Tut.SA 296 298 300 302 305 306 308 310 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
4.7 35 314 315 316 316.WA.Tut 316.WA.Tut.SA 318 320 322 324 326.Tut 326.Tut.SA 327-328 330-331 333 335 337 339 341 343 343.WA.Tut 343.WA.Tut.SA 345 347 349 349-350.WA.Tut 349-350.WA.Tut.SA 351 353 355 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA
4.8 35 357 358 361 362 364 366 367-395a.WA.Tut 367-395a.WA.Tut.SA 367-395b.WA.Tut 367-395b.WA.Tut.SA 367-395c.WA.Tut 367-395c.WA.Tut.SA 367-395d.WA.Tut 367-395d.WA.Tut.SA 367-395e.WA.Tut 367-395e.WA.Tut.SA 368 370 373 375 377 379 381 382 384 385 387 388 391 394 396 398 400 402 404
4.9 39 406 408 410 411 414 416 418 420 422.Tut 422.Tut.SA 426 428 430 433 434.Tut 434.Tut.SA 438 440 442 445 446 449 450 452 455 457 459 460 462 464.Tut 464.Tut.SA 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA
4.10 56 465 467 469 471 473 474-489a.WA.Tut 474-489a.WA.Tut.SA 474-489b.WA.Tut 474-489b.WA.Tut.SA 474-489c.WA.Tut 474-489c.WA.Tut.SA 474-489d.WA.Tut 474-489d.WA.Tut.SA 474-489e.WA.Tut 474-489e.WA.Tut.SA 475 477 479 480 483 484 485 487 489 490 490-498a.WA.Tut 490-498a.WA.Tut.SA 490-498b.WA.Tut 490-498b.WA.Tut.SA 490-498c.WA.Tut 490-498c.WA.Tut.SA 492 493 495 497 499 499-503.WA.Tut 499-503.WA.Tut.SA 501 503 504 506 508 509-510.Tut 509-510.Tut.SA 511-512 513 515 517 520 521 523 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
Chapter 5: Integration
5.1 39 001 003 004 006 008 008-011.WA.Tut 008-011.WA.Tut.SA 010 012 012-019a.WA.Tut 012-019a.WA.Tut.SA 012-019b.WA.Tut 012-019b.WA.Tut.SA 012-019c.WA.Tut 012-019c.WA.Tut.SA 014 015 018 020 023 024.Tut 024.Tut.SA 026 028 030 033 035 037.Tut 037.Tut.SA 039 041 042 044 046 048 050 051 057 059
5.2 53 060 061 064 067.Tut 067.Tut.SA 069 070 073 075 076 076-083a.WA.Tut 076-083a.WA.Tut.SA 076-083b.WA.Tut 076-083b.WA.Tut.SA 076-083c.WA.Tut 076-083c.WA.Tut.SA 078 080 083 084 086 088 091 092 094 096.Tut 096.Tut.SA 098 101 103 105 107 110 112.Tut 112.Tut.SA 114 116 119 120 122 126 129 132 133 134 135 137 142 143 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
5.3 47 145 147 148 148-159.WA.Tut 148-159.WA.Tut.SA 150 152 154 156 159 161 163 165 167 169 170 170-189a.WA.Tut 170-189a.WA.Tut.SA 170-189b.WA.Tut 170-189b.WA.Tut.SA 170-189c.WA.Tut 170-189c.WA.Tut.SA 170-189d.WA.Tut 170-189d.WA.Tut.SA 170-189e.WA.Tut 170-189e.WA.Tut.SA 172 174 176 178 180 182 184 186 188 190 193 194-197.WA.Tut 194-197.WA.Tut.SA 195 197 199.Tut 199.Tut.SA 202 206 901.WA.Tut 901.WA.Tut.SA
5.4 26 208 209 212 213 215 217 219 222 223-226.WA.Tut 223-226.WA.Tut.SA 224 226 228 230.Tut 230.Tut.SA 232 234 236 238 239 241 242 246 247 249-251 252
5.5 45 256 258 260 261 261-270.WA.Tut 261-270.WA.Tut.SA 263 265 267 269 271 271-287a.WA.Tut 271-287a.WA.Tut.SA 271-287b.WA.Tut 271-287b.WA.Tut.SA 271-287c.WA.Tut 271-287c.WA.Tut.SA 273 275 278 280 281 284 287 288 290 292 292-297.WA.Tut 292-297.WA.Tut.SA 294 297 299 300 302 306 308 310 312 313 316 317 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
5.6 36 320 323.Tut 323.Tut.SA 324 326 329 331 333 335 337 339 341 344 345 348 348-354.WA.Tut 348-354.WA.Tut.SA 349 351 353 355 357 359 360 362 364 366 369 371 373.Tut 373.Tut.SA 375 377 382 389 390
5.7 24 391 393 395 397 400.Tut 400.Tut.SA 402 407 409 411 413 415 418 420 421 423 425 427.Tut 427.Tut.SA 429 432 433 435 436
Chapter 6: Applications of Integrations
6.1 41 001 001-002.WA.Tut 001-002.WA.Tut.SA 004 005 007 007-013.WA.Tut 007-013.WA.Tut.SA 008 010 013 015 017 019 020 020-025.WA.Tut 020-025.WA.Tut.SA 022 024 026 026-037.WA.Tut 026-037.WA.Tut.SA 028 029 031 033 034 035 038 040 042 043 046 047 049 051 053 055 057 901.WA.Tut 901.WA.Tut.SA
6.2 41 063 066 067 068 068-073.WA.Tut 068-073.WA.Tut.SA 071 072 074 075.Tut 075.Tut.SA 078 080 082 084 085 089 090 091 093.Tut 093.Tut.SA 096 098 099 102 104 106 107 108 110 113 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA
6.3 38 114 116 118 121 122 124 126 129 130-139.WA.Tut 130-139.WA.Tut.SA 131 134 135 137 138 140 140-149a.WA.Tut 140-149a.WA.Tut.SA 140-149b.WA.Tut 140-149b.WA.Tut.SA 140-149c.WA.Tut 140-149c.WA.Tut.SA 141 144 147 148 150 152 155 157 158 159 162 163 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
6.4 35 165 167 169 171-180a.WA.Tut 171-180a.WA.Tut.SA 171-180b.WA.Tut 171-180b.WA.Tut.SA 172 174 176 178 180 181 181-190.WA.Tut 181-190.WA.Tut.SA 183 186 187 189 191 191-198.WA.Tut 191-198.WA.Tut.SA 194 196 197 199 199-206.WA.Tut 199-206.WA.Tut.SA 201 204 205 207 210 212 215
6.5 40 218 220 222 224 224-228.WA.Tut 224-228.WA.Tut.SA 226 227 230 232 233 234-238.WA.Tut 234-238.WA.Tut.SA 235.Tut 235.Tut.SA 237 239 240-242 243-244 245-246 247 248-249 248-252a.WA.Tut 248-252a.WA.Tut.SA 248-252b.WA.Tut 248-252b.WA.Tut.SA 248-252c.WA.Tut 248-252c.WA.Tut.SA 250 251-252 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA
6.6 27 254 254-259.WA.Tut 254-259.WA.Tut.SA 256 258 260 261 262.Tut 262.Tut.SA 266 268 270 272 273 275.Tut 275.Tut.SA 277 280 283 286 288 291 293 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
6.7 18 296 299 302 306 308 311 315 318 320 324 326 327 330 333 338 339 340 341
6.8 20 349 350 352 352-357a.WA.Tut 352-357a.WA.Tut.SA 352-357b.WA.Tut 352-357b.WA.Tut.SA 352-369c.WA.Tut 352-369c.WA.Tut.SA 354 357 360 362 362-365.WA.Tut 362-365.WA.Tut.SA 364 366.Tut 366.Tut.SA 369 370-373
6.9 31 377 378 385 385-394a.WA.Tut 385-394a.WA.Tut.SA 385-394b.WA.Tut 385-394b.WA.Tut.SA 385-394c.WA.Tut 385-394c.WA.Tut.SA 386 389 391 393 395 398 400 402 404 405 405-411.WA.Tut 405-411.WA.Tut.SA 408 410 412 414 417 418 422-424 425 427 428
Chapter 7: Techniques of Integration
7.1 46 001 003 006 006-037a.WA.Tut 006-037a.WA.Tut.SA 006-037b.WA.Tut 006-037b.WA.Tut.SA 006-037c.WA.Tut 006-037c.WA.Tut.SA 008 011 012 015 017 018 021 023 025 027 029 031 033 034 036 038-046a.WA.Tut 038-046a.WA.Tut.SA 038-046b.WA.Tut 038-046b.WA.Tut.SA 038-046c.WA.Tut 038-046c.WA.Tut.SA 039 041 044 046 048 050 051 053 054 057 058 060 062 064 066 067
7.2 43 069 071 073 075.Tut 075.Tut.SA 076 079 079-094.WA.Tut 079-094.WA.Tut.SA 080.WA.Tut 080.WA.Tut.SA 081 083 086 088 090 091 094 095 097 099.Tut 099.Tut.SA 102 103-111a.WA.Tut 103-111a.WA.Tut.SA 103-111b.WA.Tut 103-111b.WA.Tut.SA 103-111c.WA.Tut 103-111c.WA.Tut.SA 104 105 107 109 111 112 115 117 119 120 121 123 901.WA.Tut 901.WA.Tut.SA
7.3 43 126 127 130 131 133 134 134-153a.WA.Tut 134-153a.WA.Tut.SA 134-153b.WA.Tut 134-153b.WA.Tut.SA 134-153c.WA.Tut 134-153c.WA.Tut.SA 134-153d.WA.Tut 134-153d.WA.Tut.SA 136 137 139 141 143 145 147 149 150 153 154 154-159.WA.Tut 154-159.WA.Tut.SA 155 159 160 162.Tut 162.Tut.SA 164 166 168 172 174 176 179 180 181 901.WA.Tut 901.WA.Tut.SA
7.4 46 182 185 187 190 193 195 196 196-206a.WA.Tut 196-206a.WA.Tut.SA 196-206b.WA.Tut 196-206b.WA.Tut.SA 196-206c.WA.Tut 196-206c.WA.Tut.SA 199 201 204 205 207.Tut 207.Tut.SA 210 211 211-213.WA.Tut 211-213.WA.Tut.SA 213 214 214-227.WA.Tut 214-227.WA.Tut.SA 217 219 221 224 225 226 228 231 232 233 235 236 238 240 241 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
7.5 34 244 244-260a.WA.Tut 244-260a.WA.Tut.SA 244-260b.WA.Tut 244-260b.WA.Tut.SA 246 247 250 251 253 255 257 260 262 264 265 268 270 272 273 275 277 279 281 282 285 287 290 291 294 296 297 901.WA.Tut 901.WA.Tut.SA
7.6 34 299 302 304 306 307 307-315.WA.Tut 307-315.WA.Tut.SA 309 311 312 315 317 319-320 323 325 327 329 332 333 335 336.Tut 336.Tut.SA 339 341 344 346 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA
7.7 42 347.Tut 347.Tut.SA 348 349 353 355 355-371a.WA.Tut 355-371a.WA.Tut.SA 355-371b.WA.Tut 355-371b.WA.Tut.SA 357 359 361 363 365 367 370 371 372 374 376 378 380 382 383 385-390a.WA.Tut 385-390a.WA.Tut.SA 385-390b.WA.Tut 385-390b.WA.Tut.SA 386 388.Tut 388.Tut.SA 389 392 394 396 399 401 403 406-407 901.WA.Tut 901.WA.Tut.SA
Chapter 8: Introduction to Differential Equations
8.1 41 001 002 004 007 008 010 012 014 016 018 020 022 024 027 028 031 032 033.Tut 033.Tut.SA 035 038 040 042 043 045 047 048 050 051 053-054 056-057 058-060 061 063 064 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA
8.2 29 066-069 070-073 074 076 078 079 081 083 084 085 087 089 089-093.WA.Tut 089-093.WA.Tut.SA 090 093 094 096 097.Tut 097.Tut.SA 098 101 103 106-113 114-118 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
8.3 43 119 120 123 123-132a.WA.Tut 123-132a.WA.Tut.SA 123-132b.WA.Tut 123-132b.WA.Tut.SA 125 126 128 129 130 133 133-142.WA.Tut 133-142.WA.Tut.SA 135 136 138 140 142 143 145 147 148 149 151 151-153.WA.Tut 151-153.WA.Tut.SA 152-153 154-155 156-162a.WA.Tut 156-162a.WA.Tut.SA 156-162b.WA.Tut 156-162b.WA.Tut.SA 157 160 161-162 165 166 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
8.4 26 168 169 171 173 175 177 177-178.WA.Tut 177-178.WA.Tut.SA 179-180 182 183 184 186 188 189-190 191 193 195 197 198-199 201 203-207 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
8.5 40 208 210 212 213 215 216 218 220 222 223 223-232a.WA.Tut 223-232a.WA.Tut.SA 223-232b.WA.Tut 223-232b.WA.Tut.SA 225 226 229 231 233 235 237 239 241 241-250a.WA.Tut 241-250a.WA.Tut.SA 241-250b.WA.Tut 241-250b.WA.Tut.SA 243 246 248 250 251-253 254-256 257 259 261 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
Chapter 9: Sequences and Series
9.1 44 001 004 005 007.Tut 007.Tut.SA 009 011 013 015 017 019 022 023 026 027 027-030.WA.Tut 027-030.WA.Tut.SA 029 031 034 036 037 039 040 042 044 046-053a.WA.Tut 046-053a.WA.Tut.SA 046-053b.WA.Tut 046-053b.WA.Tut.SA 046-053c.WA.Tut 046-053c.WA.Tut.SA 047 049 050 052 054.Tut 054.Tut.SA 056 058 060 063 901.WA.Tut 901.WA.Tut.SA
9.2 45 067 070 071 073 076 078.Tut 078.Tut.SA 079 081.Tut 081.Tut.SA 084 086 087 092 093 096 098 099 101 103 106 107 109 112 113 116 117 118 121 123 125 128 132 134 137 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA
9.3 33 138 140 142 144 145 148 151 152-157.WA.Tut 152-157.WA.Tut.SA 153 154 157 158 158-164a.WA.Tut 158-164a.WA.Tut.SA 158-164b.WA.Tut 158-164b.WA.Tut.SA 158-164c.WA.Tut 158-164c.WA.Tut.SA 161 163 165 168 169 172 174 176 178 180 182 183 186 190
9.4 33 194 194-206.WA.Tut 194-206.WA.Tut.SA 197 199 202 204 206 207-221a.WA.Tut 207-221a.WA.Tut.SA 207-221b.WA.Tut 207-221b.WA.Tut.SA 207-221c.WA.Tut 207-221c.WA.Tut.SA 208 209 211 213 216 218 219 222 224 226 229 232 234 236 237 241 242 244 248
9.5 47 250 250-279a.WA.Tut 250-279a.WA.Tut.SA 250-279b.WA.Tut 250-279b.WA.Tut.SA 250-279c.WA.Tut 250-279c.WA.Tut.SA 250-279d.WA.Tut 250-279d.WA.Tut.SA 252 255 257 259 260 262 264 266 268 270 272 274 276 278 280 280-285.WA.Tut 280-285.WA.Tut.SA 283 285 286 288 290 292 294 296 298 300 302 303 305 306 309 314 315 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
9.6 47 317-327.WA.Tut 317-327.WA.Tut.SA 318 320 322 324 326 328 328-337a.WA.Tut 328-337a.WA.Tut.SA 328-337b.WA.Tut 328-337b.WA.Tut.SA 331 333 335 337 338 340 342 345 345-346.WA.Tut 345-346.WA.Tut.SA 347 348-359.WA.Tut 348-359.WA.Tut.SA 349 350 353 355 357 359 360 362 364 366.Tut 366.Tut.SA 369 370 372 374 378 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA
Chapter 10: Power Series
10.1 40 001 004 006 008 010 012 013 013-022a.WA.Tut 013-022a.WA.Tut.SA 013-022b.WA.Tut 013-022b.WA.Tut.SA 013-022c.WA.Tut 013-022c.WA.Tut.SA 013-022d.WA.Tut 013-022d.WA.Tut.SA 015 017 019 021 023 026 028 029 032 033-042.WA.Tut 033-042.WA.Tut.SA 034 037 038 040 041 045 047 050 051 052 054 057 059 061
10.2 27 063 065 068.Tut 068.Tut.SA 070 072 073 076 077 080 083 085 088 089 091 094 095 097 099 100 105 107 111 113 115 901.WA.Tut 901.WA.Tut.SA
10.3 49 116 116-123.WA.Tut 116-123.WA.Tut.SA 118 120 122 124 126 128 130 132 135 136 139 140 140-150.WA.Tut 140-150.WA.Tut.SA 143 144 146 148 150 151 153 156 157 159 161 163 165 167 171 173 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA 906.WA.Tut 906.WA.Tut.SA 907.WA.Tut 907.WA.Tut.SA 908.WA.Tut 908.WA.Tut.SA
10.4 46 174 177 178 181 182 185 186 189 191 193 194 196 199 200 202 205 207 209 210 210-217.WA.Tut 210-217.WA.Tut.SA 212 215 217 218 220 222 224 226 228 230 233 235 237 239 242 243 245-246 249 252 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA
Chapter 11: Parametric Equations and Polar Coordinates
11.1 43 001 004.Tut 004.Tut.SA 005 006 008 010 012 014 015 018 019 021 021-038a.WA.Tut 021-038a.WA.Tut.SA 021-038b.WA.Tut 021-038b.WA.Tut.SA 023 025 028 030 032 034 036 037 039 041 043 045 047 052 053 054 055 056 057 060 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA
11.2 46 062 064 066-070.WA.Tut 066-070.WA.Tut.SA 067 068 069 071.Tut 071.Tut.SA 073 075 077 079 083 085 086 088 088-090.WA.Tut 088-090.WA.Tut.SA 090 091 094 095 096 098.Tut 098.Tut.SA 101 103 104 108 108-113a.WA.Tut 108-113a.WA.Tut.SA 108-113b.WA.Tut 108-113b.WA.Tut.SA 110 114 118 119-124a.WA.Tut 119-124a.WA.Tut.SA 119-124b.WA.Tut 119-124b.WA.Tut.SA 121 122 123 901.WA.Tut 901.WA.Tut.SA
11.3 43 125 126 129 130 132 134 136 139 141.Tut 141.Tut.SA 142 143 145 147 150.Tut 150.Tut.SA 151 153 154 156 158-162.WA.Tut 158-162.WA.Tut.SA 159 161 163 163-166.WA.Tut 163-166.WA.Tut.SA 165 167-177.WA.Tut 167-177.WA.Tut.SA 168 169 171 175 177 179 181 182 186 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
11.4 46 188 188-200.WA.Tut 188-200.WA.Tut.SA 190 192 193 195 197 199 201 201-213a.WA.Tut 201-213a.WA.Tut.SA 201-213b.WA.Tut 201-213b.WA.Tut.SA 201-213c.WA.Tut 201-213c.WA.Tut.SA 203 205 207 209 212 214 216 218 218-222.WA.Tut 218-222.WA.Tut.SA 219 222 224 227 228 230 231 233 236 238.Tut 238.Tut.SA 240 242 244 246 248 250 252 901.WA.Tut 901.WA.Tut.SA
11.5 55 255 257 259 260.Tut 260.Tut.SA 261 263-270.WA.Tut 263-270.WA.Tut.SA 264 266.Tut 266.Tut.SA 268 270 271 271-278.WA.Tut 271-278.WA.Tut.SA 273 275 277 279 279-284a.WA.Tut 279-284a.WA.Tut.SA 279-284b.WA.Tut 279-284b.WA.Tut.SA 281 283 285 288 289 292 294 296 298 300 302 304 306 308 310 312 313.Tut 313.Tut.SA 316 318 320 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA
Chapter 12: Vectors in Space
12.1 34 001 003 005.Tut 005.Tut.SA 007 009 011 013 015 017 019 025.Tut 025.Tut.SA 027 029 031 033 035 038 040 043 045 047 049.Tut 049.Tut.SA 051 053 055 057 059 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
12.2 37 061 063 066 067 069.Tut 069.Tut.SA 071 073.Tut 073.Tut.SA 076 077 079 081 084.Tut 084.Tut.SA 086 087 089 091.Tut 091.Tut.SA 093 095 097 099.Tut 099.Tut.SA 101 103 105 111 113 115.Tut 115.Tut.SA 117 119 121 901.WA.Tut 901.WA.Tut.SA
12.3 37 123 125 127.Tut 127.Tut.SA 129 131 133 135.Tut 135.Tut.SA 137 139 141 143.Tut 143.Tut.SA 145 147 149 151 153 155 160 161.Tut 161.Tut.SA 163 166 167 169 171 174 176.Tut 176.Tut.SA 178 181 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
12.4 31 183 185 187 189 191 193 197 200 202 204 209 211 214.Tut 214.Tut.SA 216 218 219 224 225 228 230 232 234 235 237 239 242 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
12.5 36 243 245 247.Tut 247.Tut.SA 249 251 254 255 259 261.Tut 261.Tut.SA 263 266 268.Tut 268.Tut.SA 270 271 273 275 277 280 282.Tut 282.Tut.SA 285 287 289 291.Tut 291.Tut.SA 293 297 299 302 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
12.6 32 304 305 307 309 311 313 315 317 319 321 323 325 327 329 331 334 335 338 339 341 343 345 347.Tut 347.Tut.SA 350 352 356 357 359 361 901.WA.Tut 901.WA.Tut.SA
12.7 35 363 366 367 369 371 374.Tut 374.Tut.SA 376 378 379 381 383 385-388.WA.Tut 385-388.WA.Tut.SA 386 388 390 392 393 395 397 399.Tut 399.Tut.SA 401 403 405 407 410 413 416 418 420 421 901.WA.Tut 901.WA.Tut.SA
Chapter 13: Vector-Valued Functions
13.1 24 002 004 006.Tut 006.Tut.SA 008 010 012 014 016 017 018 020 022 024 026 027 029 030.Tut 030.Tut.SA 032 034 036 037 040
13.2 34 041 043 044 046 048 050 051 053 055.Tut 055.Tut.SA 057 059.Tut 059.Tut.SA 061 062 063 064 066 070 071 072 074 077 079 080-082 083-086 087-089 097 099 100-101.WA.Tut 100-101.WA.Tut.SA 101 901.WA.Tut 901.WA.Tut.SA
13.3 34 102 104 105 107 109 111 111-112.WA.Tut 111-112.WA.Tut.SA 115-118.Tut 115-118.Tut.SA 120 121 122 125-126 127 130 131 133 135 137 138 140 141.Tut 141.Tut.SA 142 144 147 149 150-151 152-154 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
13.4 33 155-156 158 159 160 162 163 165 166-168.Tut 166-168.Tut.SA 169-171 172 173-174 175-176 177 178 179 180 183 183-184.WA.Tut 183-184.WA.Tut.SA 186 188 190 191.Tut 191.Tut.SA 194 196 197 199-201 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
Chapter 14: Differentiation of Functions of Several Variables
14.1 36 001 002 004 006 007 010 011 012 015 016 019.Tut 019.Tut.SA 021 024 027 028 030 031 033 035 037 039 041 042.Tut 042.Tut.SA 044 046 047 048 050 052 053 054 057-059 901.WA.Tut 901.WA.Tut.SA
14.2 29 060 061 063 063-077.WA.Tut 063-077.WA.Tut.SA 064 066 068 070 072 073 075 077 080 081 084 086-087 091 092 095 096 098 100 102 105 107 109.Tut 109.Tut.SA 111
14.3 31 112 115 116 118 118-126.WA.Tut 118-126.WA.Tut.SA 120 121 125 126 128 130 131 132 134 135-138.WA.Tut 135-138.WA.Tut.SA 137 138 140 142 144 146 148.Tut 148.Tut.SA 150 152 154 157 159 162
14.4 34 163 165 167 169 170 170-181.WA.Tut 170-181.WA.Tut.SA 172 174 176 177 180 182 184 186 188 189 192 194 195 196-197 198 200 202 204 206 207 209 211.Tut 211.Tut.SA 212 214 901.WA.Tut 901.WA.Tut.SA
14.5 29 215 217 218 222 224 226 229 230 232 234 235 237 239.Tut 239.Tut.SA 241 243 245 247 250 251.Tut 251.Tut.SA 253 255 257 258 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
14.6 33 260 262 263 263-273.WA.Tut 263-273.WA.Tut.SA 265 267 268 270 271 273 274 276 279 280 282 285 287 288 290 292 294 296 298 300 301 302.Tut 302.Tut.SA 304 306 307 901.WA.Tut 901.WA.Tut.SA
14.7 29 311 313 315 317 318 318-340.WA.Tut 318-340.WA.Tut.SA 320 322 324 327 329 331 333 336 338 339 341 343 345 346 348 349 351 353 355 357 901.WA.Tut 901.WA.Tut.SA
14.8 24 358 358-368a.WA.Tut 358-368a.WA.Tut.SA 358-368b.WA.Tut 358-368b.WA.Tut.SA 360 361 364 365 367 369 371 374 376 378 379 380 381 383 385 388.Tut 388.Tut.SA 390 393
Chapter 15: Multiple Integration
15.1 32 001.Tut 001.Tut.SA 004 006 007 010 011.Tut 011.Tut.SA 013 014 016 018 020 021.Tut 021.Tut.SA 022 025 027 029 032 034 036.Tut 036.Tut.SA 037 041 046 050 053 056 059 901.WA.Tut 901.WA.Tut.SA
15.2 39 060 061-062 066 067 068 069.Tut 069.Tut.SA 070 071 074 076 078 078-079.WA.Tut 078-079.WA.Tut.SA 080 081 083 085 086 089 090 091 094 095 096 098 100 102.Tut 102.Tut.SA 103 108 110 112 114 116 119 120 901.WA.Tut 901.WA.Tut.SA
15.3 33 122 125 127 128 130 132 134 136 139 141 143 144 147 149 151 154 155 157 159.Tut 159.Tut.SA 161 163 165 166 166-169.WA.Tut 166-169.WA.Tut.SA 168 171 175 178 180 901.WA.Tut 901.WA.Tut.SA
15.4 32 181 181-184.WA.Tut 181-184.WA.Tut.SA 184 186 188 191 194 195 198 199 202 203 206 208 210 211 213 215 217 221 223 225 228 230 231 235 237 239 240 901.WA.Tut 901.WA.Tut.SA
15.5 28 241 244.Tut 244.Tut.SA 245 249 251 253 256 257 259 261 263 265 268 270 272.Tut 272.Tut.SA 277 279 280 283 285 286 287 289 292 293-294 295-296
15.6 31 297.Tut 297.Tut.SA 300 302 303 305 308 310 311 313.Tut 313.Tut.SA 316 318 319 321 323.Tut 323.Tut.SA 326 328 329 332 333 336 337 339 340 342 347 349 350 354
15.7 35 356 359 361 363 364 367 368 369.Tut 369.Tut.SA 370 372 374 377 378 378-383.WA.Tut 378-383.WA.Tut.SA 380 383 385 387 389.Tut 389.Tut.SA 391 393 395 397 398 399 402 405.Tut 405.Tut.SA 408 409 410 412-413
Chapter 16: Vector Calculus
16.1 22 002 004 005 007 009.Tut 009.Tut.SA 010 011 013 016 018.Tut 018.Tut.SA 020 022 023 027.Tut 027.Tut.SA 030 035 038 901.WA.Tut 901.WA.Tut.SA
16.2 40 040 043 044-048.WA.Tut 044-048.WA.Tut.SA 045 047 049 050 053 054.Tut 054.Tut.SA 055 057 059 061 062 064 065.Tut 065.Tut.SA 067 069 071 073 074 076 078 080 082 083 085 087 089 091.Tut 091.Tut.SA 092 093 095 098 901.WA.Tut 901.WA.Tut.SA
16.3 28 101 103 105 106 108 109 113 114 115 116 118 119-123.WA.Tut 119-123.WA.Tut.SA 121 122 126 128 130 133 135 136 137 139 141 142 144 901.WA.Tut 901.WA.Tut.SA
16.4 38 146-151.WA.Tut 146-151.WA.Tut.SA 147 148 150 152 155 156 158 160 161.Tut 161.Tut.SA 163 164 167 169 170 172 175 177 178 180 183 185 186 187 190 191 193 196 199 200 202.Tut 202.Tut.SA 204 205 901.WA.Tut 901.WA.Tut.SA
16.5 32 207 209 212 214.Tut 214.Tut.SA 216 218 220 222 223.Tut 223.Tut.SA 225 227 230 232 234-235 236 239 241 243 246 247 249 251 252 254 255 256 258 260 264-265 266-267
16.6 40 271 273 274 276 277 279 281 283 284 286 287 289 291 292 294 297 298 300 302 304 306 308 310 312 313 315 316 318 319 321 322 324 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA
16.7 31 326 328 330 332 334 335 337 339 340 342 344 345 347 349 351.Tut 351.Tut.SA 353 354 357 360 362 363 366 367 370 373 375 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
16.8 33 377 379 382 384 386 388 389 390 390-392.WA.Tut 390-392.WA.Tut.SA 391 394 395 398 399 401 402 404 405 408 410 411 413 415 417 420 421.Tut 421.Tut.SA 423 424 426 901.WA.Tut 901.WA.Tut.SA
Chapter 17: Second-Order Differential Equations
17.1 38 001 003 004 007 009 011 013 015 018 020 022 024 026 028 030 031 031-038a.WA.Tut 031-038a.WA.Tut.SA 031-038b.WA.Tut 031-038b.WA.Tut.SA 031-038c.WA.Tut 031-038c.WA.Tut.SA 033 035 037 039 040 041 043.Tut 043.Tut.SA 045 047 049 051 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA
17.2 30 054 054-065.WA.Tut 054-065.WA.Tut.SA 056 058 060 062 064 067 069 071 073 075 077 079 080 082 085 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA 905.WA.Tut 905.WA.Tut.SA 906.WA.Tut 906.WA.Tut.SA
17.3 17 086 088 090 093 094 096 098 100 102 901.WA.Tut 901.WA.Tut.SA 902.WA.Tut 902.WA.Tut.SA 903.WA.Tut 903.WA.Tut.SA 904.WA.Tut 904.WA.Tut.SA
17.4 8 104 106 108 110 112 114.Tut 114.Tut.SA 116
Total 3965