2.41 1_Algebraic_functions\1.2Trinomialproducts\1.2.4Improper\1.2.4.2(dx)^m(ax^q+bx^n+cx^(2n-q))^p

Table 43: Breakdown of results for each integral
14
13.3
12.3.1
12.1
12
11.3
11.2
10.3
9
8
7
6.0.1
5.2
# grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size grade cpu size
1 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25 A 0. 25
2 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54 A 0. 54
3 A 0.1 84 A 0.1 84 A 0.1 84 A 0.1 84 A 0.1 84 A 0.2 84 A 0.2 84 A 0.2 84 A 0.2 84 A 0.1 84 A 0.1 84 A 0.1 84 A 0.1 84
4 A 0. 57 A 0. 57 A 0. 57 A 0. 57 A 0.1 57 A 0.1 57 A 0.1 57 A 0.1 57 A 0. 57 A 0. 57 A 0. 57 A 0.1 57 A 0. 57
5 A 0.1 132 A 0.1 132 A 0.2 132 A 0.2 132 A 0.2 132 A 0.3 132 A 0.3 132 A 0.3 132 A 0.3 132 A 0.2 132 A 0.2 132 A 0.2 132 A 0.2 131
6 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81 A 0.1 81
7 A 0.2 272 A 0.2 272 A 0.4 272 A 0.4 272 A 0.5 272 A 0.6 272 A 0.7 272 A 0.7 272 A 0.8 272 A 0.5 272 A 0.4 272 A 0.5 272 A 0.4 272
8 A 0.3 150 A 0.3 150 A 0.2 150 A 0.2 150 A 0.3 152 A 0.3 150 A 0.4 150 A 0.3 153 A 0.3 153 A 0.2 153 A 0.2 153 A 0.2 153 A 0.2 155
9 A 0.5 159 A 0.6 159 A 0.2 160 A 0.2 160 A 0.2 160 A 0.4 186 A 0.4 186 A 0.4 186 A 0.3 186 A 0.3 186 A 0.2 218 A 0.2 186 A 0.1 177
10 A 0.5 160 A 0.5 160 A 0.2 162 A 0.2 162 A 0.2 162 A 0.4 173 A 0.4 173 A 0.4 173 A 0.3 173 A 0.3 173 A 0.2 190 A 0.2 173 A 0.2 185
11 A 0.5 134 A 0.5 134 A 0.1 138 A 0.1 138 A 0.1 138 A 0.3 163 A 0.3 163 A 0.3 163 A 0.2 163 A 0.2 163 A 0.2 176 A 0.2 163 A 0.1 151
12 A 0.7 180 A 0.7 180 A 0.2 181 A 0.2 181 A 0.2 181 A 0.5 220 A 0.6 220 A 0.5 220 A 0.4 220 A 0.3 220 A 0.3 242 A 0.3 220 A 0.2 203
13 A 0.9 224 A 0.9 224 A 0.2 225 A 0.2 225 A 0.3 225 A 0.6 265 A 0.6 265 A 0.6 265 A 0.4 265 A 0.4 265 A 0.3 288 A 0.4 265 A 0.2 249
14 A 0. 48 A 0. 48 A 0. 48 A 0. 48 A 0. 48 A 0. 48 A 0. 48 A 0. 48 A 0. 48 A 0. 48 A 0. 48 A 0. 54 A 0. 54
15 A 0.1 93 A 0.1 93 A 0.1 93 A 0.1 93 A 0.1 93 A 0.2 93 A 0.2 93 A 0.2 93 A 0.1 93 A 0.1 93 A 0.1 93 A 0.1 93 A 0.1 93
16 A 0.1 165 A 0.1 165 A 0.1 165 A 0.1 165 A 0.1 165 A 0.2 165 A 0.2 165 A 0.2 165 A 0.2 165 A 0.1 165 A 0.1 165 A 0.1 165 A 0.1 165
17 A 0.2 191 A 0.3 191 A 0.4 191 A 0.4 191 A 0.5 191 A 0.7 191 A 0.8 191 A 0.6 191 A 0.6 191 A 0.5 191 A 0.4 191 A 0.3 191 A 0.3 191
18 A 0.3 282 A 0.3 282 A 0.6 282 A 0.6 282 A 0.7 282 A 0.9 282 A 1. 282 A 0.9 282 A 1.4 282 A 0.7 282 A 0.6 282 A 0.5 282 A 0.5 282
19 A 0.3 222 A 0.3 222 A 0.5 222 A 0.4 222 A 0.5 222 A 0.8 222 A 0.8 222 A 0.7 222 A 0.9 222 A 0.6 222 A 0.5 222 A 0.5 222 A 0.4 222
20 A 0.3 243 A 0.3 243 A 0.5 243 A 0.4 243 A 0.5 243 A 0.7 243 A 0.8 243 A 0.7 243 A 1.1 243 A 0.6 243 A 0.5 243 A 0.5 243 A 0.4 243
21 A 0.5 344 A 0.5 344 A 0.8 344 A 0.8 344 A 0.9 344 A 1.2 344 A 1.3 344 A 1.2 344 A 2.1 344 A 1. 344 A 0.8 344 A 0.8 344 A 0.7 344
22 A 0.2 154 A 0.2 154 A 0.1 155 A 0.1 155 A 0.1 155 A 0.3 165 A 0.2 165 A 0.2 165 A 0.3 137 A 0.2 137 A 0.2 144 A 0.2 137 A 0.2 161
23 C 10.7 540 C 10.8 540 C 1.9 540 C 1.8 540 C 2.1 540 C 3.1 540 C 3.3 540 C 3. 540 C 3. 540 C 2.5 540 C 1.9 540 C 1.8 540 C 1.6 540
24 A 0. 80 A 0. 80 A 0. 82 A 0. 82 A 0. 82 A 0. 80 A 0. 80 A 0. 80 A 0. 80 A 0. 80 A 0. 80 A 0. 80 A 0. 82
25 C 11.1 193 C 11.1 193 C 0.1 193 C 0.1 193 C 0.1 193 C 0.2 193 C 0.2 193 C 0.2 193 C 0.2 193 C 0.2 193 C 0.1 193 C 0.1 193 C 0.1 193
26 A 0.1 37 A 0.1 37 A 0. 37 A 0. 37 A 0. 37 A 0. 39 A 0.1 39 A 0.1 39 A 0. 39 A 0. 39 A 0. 45 A 0. 39 A 0. 44
27 A 0.1 82 A 0.1 82 A 0. 85 A 0. 85 A 0. 85 A 0.1 91 A 0.1 90 A 0.1 90 A 0.1 91 A 0.1 91 A 0.1 97 A 0.1 91 A 0.1 91
28 A 0.1 61 A 0.1 61 A 0. 62 A 0. 62 A 0. 62 A 0. 67 A 0. 67 A 0. 67 A 0. 67 A 0. 67 A 0. 73 A 0. 67 A 0. 67