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SessionDateTopicWeBWorKHomework
14.10 Antiderivatives (p. 485 β 496)
[Volume 1]
P. 497: 465, 470, 471, 476, 477, 481, 484, 490, 492, 493,
495, 496, 499, 500, 501
21.2 The Definite Integral (p. 27 β 39)
1.3 The Fundamental Theorem of Calculus (p. 50 β 57)
P. 42: 71, 73, 75, 76, 77, 80, 88, 89, 90, 92
P. 60: 170, 171, 172, 182, 183, 184, 187
31.5 Substitution (p. 82 β 89)
1.6 Integrals Involving Exponential and Logarithmic Functions (p. 94 β 96, 98 - 102)
P. 90: 256, 258, 261, 265, 271, 273, 275, 276, 292, 293
P. 103: 320, 321, 322, 325, 327, 328, 330, 332, 335, 337,
338, 355 β 363 all
43.1 Integration by Parts (p. 261 β 268)P. 270: 7, 8, 13, 15, 16, 19, 20, 27, 31, 38, 42, 43, 45
53.2 Trigonometric Integrals (p. 273 β 282)P. 283: 73, 74, 78 β 85 all, 91, 97, 98, 100
63.3 Trigonometric Substitution (p. 285 β 293)P. 296: 126, 128, 135 β 143 odd, 147 β 153 odd
73.3 Trigonometric Substitution (continued)
[cover problems #132 on p. 196 and #164 on p. 297]
P. 296: 131, 133, 134, 160 β 163 all, 164
8First Examination
93.4 Partial Fraction Decomposition (p. 298 β 303)P. 308: 183, 185, 187, 196, 197, 199, 200 β 204 all
103.4 Partial Fraction Decomposition (cont.) (p. 303 β 306)P. 308: 189, 198, 205, 206, 207, 209 β 212 all, 215, 217
113.7 Improper Integration (p. 330 β 340)P. 343: 347 β 373 odd
126.3 Taylor and Maclaurin Polynomials (p.562--567)P. 578: 118β123 all
136.3 Taylor and Maclaurin Polynomials (continued) (p.567--573)P. 578: 125, 127, 28, 133, 135
14Midterm Examination
155.1 Sequences (p.427--444)P. 447: 1, 3, 7, 9, 12, 13--15 odd, 23--37 odd, 47--51 odd
165.2 Infinite Series (p.450--459)P. 466: 67--74, 76, 77, 79, 80, 83--85 odd, 89β95 odd
175.3 The Divergence and Integral Tests (p.471--478)P. 482: 138, 139--145 odd, 152β155, 158, 159, 161, 163
185.4 Comparison Tests (p.485--492)P. 493: 194β197all, 199, 200, 202, 204β206 all, 211
(optional: 222-223)
195.5 Alternating Series (p.496--502)P. 505: 250--257 all, 261β264 all, 266, 267
205.6 Ratio and Root Tests (p.509--519)P. 522: 317--320 all, 323, 325, 328, 329--335 odd, 349, 351
216.1 Power Series and Functions (p.531--537)
6.2 Properties of Power Series (p.544--548, 552--557)
P. 541: 13-21 odd, 24, 28
P. 558: 87β90 all, 96, 97
226.3 Taylor and Maclaurin Series (p.561--562, 573--576)
6.4 Working with Taylor Series (p.584--587, 590--592)
P. 578: 118-123 all, 140β147 all, 151β155 all
P. 596: 203, 206, 207, 209, 219--223 odd
23Third Examination
241.1 Approximating Areas (p. 5 β 20)P. 21: 1 β 7 odd, 12, 15, 16, 17
252.1 Areas Between Two Curves (p. 122 β 128)P. 131: 1 β 7 all, 11, 15 β 21 all, 23
P. 271: 63
262.2 Determining Volumes by Slicing (p. 141 β 149)P. 150: 58, 59, 74 β 80 all, 98 β 102 all
Find the volume of the solid obtained by rotating the region bounded by the curves y = x2, y = 12-x, x = 0 and x β₯ 0
about (a) the xβaxis; (b) the line y = -2; (c) the line y = 15;
(d) the y-axis; (e) the line x = -5; (f) the line x = 7.
272.3 Volumes of Revolution: Cylindrical Shells (p. 156 β 165)P. 166: 120 β 131 all, 140-143 all, 145, 148, 158, 159
P. 271: 61
282.4 Arc Length of a Curve and Surface Area (p. 169 β 179)P. 180: 165, 166, 171, 173, 174, 176, 177, 191, 192
P. 284: 119
29Review
30Final Examination