Приложение 4 Результаты расчетных сочетаний усилий для фермы
Р
исунок
_ — Номера элементов в которых определяются
расчетные сочетания усилий
Элемент |
Сечение |
|
Формула |
75 |
2 |
-16,393 |
L1+L2+0.9*L5-0.9*L7+L9 |
75 |
2 |
-35,676 |
L1+L2+L3+0.7*L6-0.7*L8+0.9*L10 |
75 |
2 |
-21,715 |
L1+L2+L7+L10 |
75 |
2 |
-30,294 |
L1+L2+L4-L7+0.9*L9 |
75 |
2 |
-30,95 |
L1+L2+L3+L7+0.9*L9 |
76 |
2 |
23,559 |
L1+L2+L3+0.7*L6-0.7*L8+0.9*L10 |
76 |
2 |
10,376 |
L1+L2+0.9*L5-0.9*L7+L9 |
76 |
2 |
10,803 |
L1+L2-L7+L9 |
76 |
2 |
23,313 |
L1+L2+L3+L7+0.9*L10 |
76 |
2 |
14,41 |
L1+L2-L7+L10 |
76 |
2 |
20,067 |
L1+L2+L3+L7+0.9*L9 |
77 |
2 |
-5,022 |
L1+L2+0.7*L4+0.9*L5-0.9*L7+L9 |
77 |
2 |
-14,752 |
L1+L2+L3+0.7*L6-0.7*L8+0.9*L10 |
77 |
2 |
-14,48 |
L1+L2+L3+L7+0.9*L10 |
77 |
2 |
-5,502 |
L1+L2-L7+L9 |
77 |
2 |
-10,153 |
L1+L2+L7+L10 |
77 |
2 |
-5,627 |
L1+L2+L4-L7+0.9*L9 |
77 |
2 |
-12,744 |
L1+L2+L3+L7 |
78 |
2 |
-1,728 |
L1+L2+0.9*L6-0.9*L8+L10 |
78 |
2 |
-8,052 |
L1+L2+L3+0.7*L5-0.7*L7+0.9*L9 |
78 |
2 |
-7,622 |
L1+L2+0.9*L3-L7+L9 |
78 |
2 |
-2,173 |
L1+L2+L7+L10 |
78 |
2 |
-4,877 |
L1+L2+L3+L7+0.9*L10 |
78 |
2 |
-5,294 |
L1+L2-L7+L9 |
79 |
2 |
-1,728 |
L1+L2+0.9*L5-0.9*L7+L9 |
79 |
2 |
-8,052 |
L1+L2+L3+0.7*L6-0.7*L8+0.9*L10 |
79 |
2 |
-2,114 |
L1+L2-L7+L9 |
79 |
2 |
-7,681 |
L1+L2+0.9*L3+L7+L10 |
79 |
2 |
-4,818 |
L1+L2+L3-L7+0.9*L9 |
79 |
2 |
-5,354 |
L1+L2+L7+L10 |
80 |
2 |
-5,022 |
L1+L2+0.7*L4+0.9*L6-0.9*L8+L10 |
80 |
2 |
-14,752 |
L1+L2+L3+0.7*L5-0.7*L7+0.9*L9 |
80 |
2 |
-5,487 |
L1+L2+L7+L10 |
80 |
2 |
-14,495 |
L1+L2+L3-L7+0.9*L9 |
80 |
2 |
-5,612 |
L1+L2+L4+L7+0.9*L10 |
80 |
2 |
-10,169 |
L1+L2-L7+L9 |
80 |
2 |
-6,305 |
L1+L2-L7+L10 |
80 |
2 |
-11,941 |
L1+L2+L3+L7 |
81 |
2 |
23,559 |
L1+L2+L3+0.7*L5-0.7*L7+0.9*L9 |
81 |
2 |
10,376 |
L1+L2+0.9*L6-0.9*L8+L10 |
81 |
2 |
23,314 |
L1+L2+L3-L7+0.9*L9 |
81 |
2 |
10,802 |
L1+L2+L7+L10 |
81 |
2 |
19,286 |
L1+L2+L3+L7+0.9*L10 |
81 |
2 |
15,191 |
L1+L2-L7+L9 |
82 |
2 |
-16,393 |
L1+L2+0.9*L6-0.9*L8+L10 |
82 |
2 |
-35,676 |
L1+L2+L3+0.7*L5-0.7*L7+0.9*L9 |
82 |
2 |
-30,293 |
L1+L2+L4+L7+0.9*L10 |
82 |
2 |
-21,716 |
L1+L2-L7+L9 |
82 |
2 |
-30,95 |
L1+L2+L3+L7+0.9*L10 |
100 |
2 |
22,017 |
L1+L2+L3+0.7*L6-0.7*L8+0.9*L10 |
100 |
2 |
1,76 |
L1+L2+0.9*L5-0.9*L7+L9 |
100 |
2 |
21,082 |
L1+L2+L3+L7+0.9*L10 |
100 |
2 |
3,4 |
L1+L2-L7+L9 |
100 |
2 |
10,005 |
L1+L2+0.9*L4+L7+L9 |
100 |
2 |
11,413 |
L1+L2+0.9*L5-0.9*L7+L10 |
101 |
2 |
-13,748 |
L1+L2+0.9*L6-0.9*L8+L10 |
101 |
2 |
-31,155 |
L1+L2+L3+0.7*L5-0.7*L7+0.9*L9 |
101 |
2 |
-13,782 |
L1+L2+L6-L8+0.9*L10 |
101 |
2 |
-31,118 |
L1+L2+L3+0.9*L5-0.9*L7+0.7*L9 |
101 |
2 |
-27,393 |
L1+L2+L3-L7+0.9*L10 |
101 |
2 |
-18,049 |
L1+L2+L7+L9 |
101 |
2 |
-28,977 |
L1+L2+L3-L7 |
101 |
2 |
-27,35 |
L1+L2+L3+0.7*L5+0.7*L7+0.9*L10 |
101 |
2 |
-17,244 |
L1+L2+0.9*L6-0.9*L8+L9 |
102 |
2 |
-17,264 |
L1+L2+L6-L8+0.9*L9 |
102 |
2 |
-28,299 |
L1+L2+L3+0.9*L5-0.9*L7+0.7*L10 |
102 |
2 |
-13,348 |
L1+L2+0.9*L6-0.9*L8+L10 |
102 |
2 |
-31,425 |
L1+L2+L3+0.7*L5-0.7*L7+0.9*L9 |
102 |
2 |
-19,368 |
L1+L2-L7+L9 |
102 |
2 |
-26,015 |
L1+L2+L3+L7+0.9*L10 |
102 |
2 |
-17,626 |
L1+L2+0.9*L6-0.9*L8+L9 |
102 |
2 |
-24,642 |
L1+L2+0.9*L3+L7+L10 |
102 |
2 |
-13,414 |
L1+L2+L6-L8+0.9*L10 |
102 |
2 |
-31,293 |
L1+L2+L3+0.9*L5-0.9*L7+0.7*L9 |
102 |
2 |
-29,747 |
L1+L2+L3+0.9*L5-0.9*L7 |
103 |
2 |
-16,48 |
L1+L2-L7+L10 |
103 |
2 |
-27,825 |
L1+L2+L3+0.7*L6+0.7*L8+0.9*L9 |
103 |
2 |
-16,48 |
L1+L2-L7+L9 |
103 |
2 |
-27,825 |
L1+L2+L3+0.9*L5+0.9*L7+0.7*L10 |
103 |
2 |
-27,733 |
L1+L2+L3+L7+0.9*L10 |
103 |
2 |
-16,656 |
L1+L2+0.9*L6-0.9*L8+L9 |
103 |
2 |
-16,43 |
L1+L2-L7 |
103 |
2 |
-27,874 |
L1+L2+L3+0.9*L6+0.9*L8+0.7*L10 |
104 |
2 |
-16,48 |
L1+L2-L7+L9 |
104 |
2 |
-27,825 |
L1+L2+L3+0.7*L5+0.7*L7+0.9*L10 |
104 |
2 |
-16,492 |
L1+L2-0.9*L7+L10 |
104 |
2 |
-27,825 |
L1+L2+L3+0.9*L6+0.9*L8+0.7*L9 |
104 |
2 |
-27,497 |
L1+L2+L3-L7+0.9*L9 |
104 |
2 |
-16,716 |
L1+L2+L7+L10 |
104 |
2 |
-27,733 |
L1+L2+L3+L7+0.9*L9 |
104 |
2 |
-16,656 |
L1+L2+0.9*L5-0.9*L7+L10 |
104 |
2 |
-16,43 |
L1+L2-L7 |
104 |
2 |
-27,874 |
L1+L2+L3+0.9*L6+0.9*L8+0.7*L10 |
105 |
2 |
-17,264 |
L1+L2+L5-L7+0.9*L10 |
105 |
2 |
-28,299 |
L1+L2+L3+0.9*L6-0.9*L8+0.7*L9 |
105 |
2 |
-13,348 |
L1+L2+0.9*L5-0.9*L7+L9 |
105 |
2 |
-31,424 |
L1+L2+L3+0.7*L6-0.7*L8+0.9*L10 |
105 |
2 |
-25,684 |
L1+L2+L3+L7+0.9*L9 |
105 |
2 |
-19,699 |
L1+L2+L7+L10 |
105 |
2 |
-17,626 |
L1+L2+0.9*L5-0.9*L7+L10 |
105 |
2 |
-25,917 |
L1+L2+0.9*L3+L7+L9 |
105 |
2 |
-13,414 |
L1+L2+L5-L7+0.9*L9 |
105 |
2 |
-31,293 |
L1+L2+L3+0.9*L6-0.9*L8+0.7*L10 |
105 |
2 |
-29,747 |
L1+L2+L3+0.9*L6-0.9*L8 |
106 |
2 |
-13,748 |
L1+L2+0.9*L5-0.9*L7+L9 |
106 |
2 |
-31,155 |
L1+L2+L3+0.7*L6-0.7*L8+0.9*L10 |
106 |
2 |
-13,782 |
L1+L2+L5-L7+0.9*L9 |
106 |
2 |
-31,118 |
L1+L2+L3+0.9*L6-0.9*L8+0.7*L10 |
106 |
2 |
-19,327 |
L1+L2+L7+L10 |
106 |
2 |
-26,116 |
L1+L2+L3-L7+0.9*L9 |
106 |
2 |
-17,713 |
L1+L2-L7+L10 |
106 |
2 |
-29,313 |
L1+L2+L3+L7 |
106 |
2 |
-17,244 |
L1+L2+0.9*L5-0.9*L7+L10 |
106 |
2 |
-27,349 |
L1+L2+L3+0.7*L6+0.7*L8+0.9*L9 |
107 |
2 |
22,017 |
L1+L2+L3+0.7*L5-0.7*L7+0.9*L9 |
107 |
2 |
1,76 |
L1+L2+0.9*L6-0.9*L8+L10 |
107 |
2 |
3,063 |
L1+L2+L7+L10 |
107 |
2 |
21,42 |
L1+L2+L3-L7+0.9*L9 |
107 |
2 |
7,419 |
L1+L2+0.9*L4+L7+L10 |
107 |
2 |
11,413 |
L1+L2+0.9*L6-0.9*L8+L9 |
108 |
2 |
14,179 |
L1+L2+L4+0.7*L5+0.7*L7+0.9*L9 |
108 |
2 |
-2,491 |
L1+L2+L6-L8+0.9*L10 |
108 |
2 |
14,331 |
L1+L2+L4+L7+0.9*L9 |
108 |
2 |
6,072 |
L1+L2+L3+L7+0.9*L10 |
108 |
2 |
9,401 |
L1+L2-L7+L9 |
108 |
2 |
2,837 |
L1+L2+L3+0.7*L6-0.7*L8+0.9*L10 |
108 |
2 |
9,343 |
L1+L2+0.9*L5-0.9*L7+L9 |
109 |
2 |
37,795 |
L1+L2+L3+L7+0.9*L9 |
109 |
2 |
18,191 |
L1+L2+L6-L8+0.9*L10 |
109 |
2 |
36,076 |
L1+L2+L3+L7+0.9*L10 |
109 |
2 |
22,338 |
L1+L2+0.9*L7+L9 |
109 |
2 |
21,597 |
L1+L2+0.9*L5-0.9*L7+L9 |
109 |
2 |
27,918 |
L1+L2+L4+0.7*L6-0.7*L8+0.9*L10 |
109 |
2 |
19,91 |
L1+L2+L6-L8+0.9*L9 |
109 |
2 |
37,312 |
L1+L2+L3+L7 |
110 |
2 |
38,43 |
L1+L2+L3+L7+0.9*L10 |
110 |
2 |
18,191 |
L1+L2+L5-L7+0.9*L9 |
110 |
2 |
24,34 |
L1+L2+L7+L10 |
110 |
2 |
34,074 |
L1+L2+L3-L7+0.9*L9 |
110 |
2 |
27,918 |
L1+L2+L4+0.7*L5-0.7*L7+0.9*L9 |
110 |
2 |
21,597 |
L1+L2+0.9*L6-0.9*L8+L10 |
110 |
2 |
37,946 |
L1+L2+L3+L7 |
110 |
2 |
19,91 |
L1+L2+L5-L7+0.9*L10 |
111 |
2 |
14,179 |
L1+L2+L4+0.7*L6+0.7*L8+0.9*L10 |
111 |
2 |
-2,491 |
L1+L2+L5-L7+0.9*L9 |
111 |
2 |
16,225 |
L1+L2+L4+L7+0.9*L10 |
111 |
2 |
11,416 |
L1+L2+L7+L10 |
111 |
2 |
4,057 |
L1+L2+L3-L7+0.9*L9 |
111 |
2 |
9,343 |
L1+L2+0.9*L6-0.9*L8+L10 |
111 |
2 |
2,837 |
L1+L2+L3+0.7*L5-0.7*L7+0.9*L9 |
118 |
2 |
-3,075 |
L1+L2+0.9*L6-0.9*L8+L10 |
118 |
2 |
-6,108 |
L1+L2+L4+L7+0.9*L9 |
118 |
2 |
-3,187 |
L1+L2-L7+L9 |
118 |
2 |
-5,479 |
L1+L2+L3+L7+0.9*L10 |
118 |
2 |
-3,083 |
L1+L2-L7+L10 |
118 |
2 |
-5,572 |
L1+L2+L3+L7+0.9*L9 |
119 |
2 |
-3,075 |
L1+L2+0.9*L5-0.9*L7+L9 |
119 |
2 |
-6,11 |
L1+L2+L4+L7+0.9*L10 |
119 |
2 |
-3,195 |
L1+L2+L7+L10 |
119 |
2 |
-5,47 |
L1+L2+L3-L7+0.9*L9 |
119 |
2 |
-5,574 |
L1+L2+L3+L7+0.9*L10 |
119 |
2 |
-3,081 |
L1+L2-L7+L9 |
120 |
2 |
7,825 |
L1+L2+L3+0.9*L6+0.9*L8+0.7*L9 |
120 |
2 |
4,585 |
L1+L2-L7 |
120 |
2 |
7,707 |
L1+L2+L3-L7+0.9*L9 |
120 |
2 |
4,673 |
L1+L2+L7+L10 |
120 |
2 |
7,778 |
L1+L2+L3+L7+0.9*L10 |
120 |
2 |
4,602 |
L1+L2-L7+L9 |
120 |
2 |
6,635 |
L1+L2+0.9*L4-L7+L9 |