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2.21 1_Algebraic_functions\1.1Binomialproducts\1.1.3General\1.1.3.5(a+bx^n)^p(c+dx^n)^q(e+fx^n)^r

Table 23: Breakdown of results for each integral
14.1
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 grade cpu size
1 A 0.1 172 A 0.1 172 A 0.1 172 A 0.1 172 A 0.1 172 A 0.1 172 A 0.2 172 A 0.2 172 A 0.1 172 A 0.1 172 A 0.1 172 A 0.1 172 A 0. 176 A 0. 176
2 A 0.1 130 A 0. 130 A 0. 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0. 136 A 0. 136
3 A 0.1 171 A 0.1 171 A 0.1 171 A 0.1 171 A 0.1 171 A 0.1 171 A 0.2 171 A 0.2 171 A 0.2 171 A 0.2 171 A 0.1 171 A 0.1 171 A 0.1 171 A 0.1 171
4 A 0.1 183 A 0.1 183 A 0.1 183 A 0.1 183 A 0.1 183 A 0.2 183 A 0.2 183 A 0.2 183 A 0.2 183 A 0.2 183 A 0.2 183 A 0.1 183 A 0.2 183 A 0.1 183
5 A 0.1 242 A 0.1 242 A 0.1 242 A 0.2 242 A 0.2 242 A 0.2 242 A 0.3 242 A 0.3 242 A 0.3 242 A 0.2 242 A 0.2 242 A 0.2 242 A 0.2 242 A 0.2 242
6 A 0.1 310 A 0.1 310 A 0.1 310 A 0.1 310 A 0.1 310 A 0.2 310 A 0.2 310 A 0.2 310 A 0.2 310 A 0.1 310 A 0.1 310 A 0.1 310 A 0. 328 A 0. 328
7 A 0. 130 A 0. 130 A 0. 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0.1 130 A 0. 136 A 0. 136
8 C 1.9 212 C 1.4 212 C 1.4 212 C 0.4 212 C 0.4 212 C 0.5 212 C 0.6 212 C 0.7 212 C 0.6 213 C 0.6 213 C 0.5 213 C 0.4 213 C 0.4 213 C 0.4 213
9 C 4. 131 C 2.5 131 C 2.6 131 C 0.2 131 C 0.2 131 C 0.2 131 C 0.2 131 C 0.2 131 C 0.2 131 C 0.2 131 C 0.1 131 C 0.1 131 C 0.1 131 C 0.1 131
10 C 3.1 208 C 2.5 208 C 2.5 208 C 0.4 208 C 0.4 208 C 0.4 208 C 0.5 208 C 0.6 208 C 0.5 208 C 0.5 208 C 0.4 208 C 0.3 208 C 0.3 208 C 0.4 208
11 A 0.3 111 A 0.2 111 A 0.2 111 A 0.2 88 A 0.2 88 A 0.2 88 A 0.1 93 A 0.2 93 A 0.1 93 A 0.1 93 A 0.1 93 A 0.1 95 A 0.1 93 A 0.1 91
12 C 5.1 584 C 5.8 584 C 5.9 584 C 3. 584 C 3.1 584 C 3.5 584 C 4.9 584 C 8.3 12924 C 8. 12924 C 7. 577 C 4.7 577 C 4.4 577 C 4.1 577 C 4.3 576
13 C 9.5 739 C 3.7 739 C 3.7 739 C 1.2 739 C 1.1 739 C 2. 739 C 2.6 739 C 6.5 11662 C 6.5 11662 C 1.4 739 C 1.2 739 C 1. 739 C 0.9 739 C 1.1 739
14 C 2.2 143 C 1.7 143 C 1.7 143 C 0.3 143 C 0.2 143 C 0.3 143 C 0.2 143 C 0.2 143 C 0.2 143 C 0.2 143 C 0.1 143 C 0.1 143 C 0.1 143 C 0.1 143
15 C 2. 54 C 1.9 54 C 1.9 54 C 0.2 50 C 0.2 50 C 0.2 50 C 0.1 50 C 0.1 50 C 0.1 50 C 0.1 50 C 0.1 50 C 0.1 50 C 0.1 50 C 0.1 50
16 C 2.1 134 C 1.6 134 C 1.6 134 C 0.3 134 C 0.3 134 C 0.3 134 C 0.3 134 C 6.2 7470 C 6.2 7470 C 0.2 134 C 0.1 134 C 0.1 134 C 0.1 134 C 0.1 134
17 A 0.7 37 A 0.4 37 A 0.5 37 A 0. 37 A 0. 37 A 0.1 37 A 0.1 37 A 0.1 37 A 0.1 37 A 0.1 37 A 0.1 37 A 0. 37 A 0. 37 A 0. 37
18 A 0.5 131 A 0.5 131 A 0.5 131 A 0.6 191 A 0.6 191 A 0.7 191 A 0.2 114 A 0.2 114 A 0.2 114 A 0.2 114 A 0.2 114 A 0.2 114 A 0.1 114 A 0.1 114
19 C 5.6 401 C 3. 401 C 3.1 401 C 2.2 401 C 2.2 401 C 2.6 401 C 4. 401 C 6.2 3879 C 6.2 3879 C 2.6 401 C 2.2 401 C 1.8 401 C 1.8 401 C 2. 401
20 C 6.6 617 C 6. 617 C 6.1 617 C 6.3 617 C 5.4 617 C 6.9 773 C 6.6 773 C 6.6 7216 C 6.6 7216 C 6.5 773 C 6.4 617 C 5.4 617 C 5.1 617 F 0 0
21 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0
22 A 3.8 512 A 3.4 512 A 3.5 512 A 1.9 512 A 1.7 512 A 2.1 512 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0
23 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0 F 0 0

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