=3,875
f(y1)=-17,089; f(z1)=-16,469.
42 f(y0)< f(z0) болғaндықтан, a3 =a2 =2,45, b3 =z2 =3,875 болады.
52 L6 =[2,45;3,875], ïL6 ï =3,875-2,45=1,45>1 болады, осы себептен k=3 деп 3 қадамға көшеміз.
33 y3, z3 есептейік:
y3= =3,06; z3= =3,26
f(y3)=-17,99; f(z3)=-17,86.
43 f(y3)< f(z3) болғaндықтан, a4 =a3 =2,45, b4 =z3 =3,26 болады.
53 L8 =[2,45;3,26], ïL8ï =3,26-2,45=0,81<1болады, осы себептен
x* [2,45;3,26], N=8, x* =2,855.
Есептеу кестесін келтірейік:
-
k
|
a
|
b
|
y
|
z
|
f(y)
|
f(z)
|
f(y0)< f(z0)
|
b-a
|
|
0
|
0
|
10
|
4,9
|
5,1
|
-10,78
|
-9,18
|
+
|
10
|
L2
|
1
|
0
|
5,1
|
2,45
|
2,65
|
-17,395
|
-17,755
|
–
|
5,1
|
L4
|
2
|
2,45
|
5,1
|
3,675
|
3,875
|
-17,089
|
-16,469
|
+
|
1,425
|
L8
|
3
|
2,45
|
3,875
|
3,06
|
3,26
|
-17,99
|
-17,86
|
+
|
0,81
|
L8
|
4
|
2,45
|
3,26
|
|
|
|
|
|
|
|
Ә![](data:image/png;base64,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) дістің тиімділігі n-ші итерация қорытындысында айқынсыз интервалдың бастапқы интервал қатынасы ретінде анықталады. Әдіс тиімділігі E=1/2n.
Блок схемасы
Практикалық сабақ №4 Сызықтық программалаудың элементтері.
Жұмыстың мақсаты: есептерді шығару
Тапсырмалар:
№ 1
2x1 + 3x2 – 120 теңсіздігімен анықталатын жарты жазықтықты табыңыз
Ш![](data:image/png;base64,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) ешімі: 2x1 + 3x2 – 12 = 0 теңдеумен анықталатын шекараны x2 = 12/3 – 2/3*x1 түрінде жазып, түзу сызықтың графигін жүргізіп жоғары жартыжазығын таңдаймыз.
№ 2
2x1 – 3x2 ³ 0 теңсіздігі қай жарты жазықтықты анықтайды?
№ 3
x1 +x2 – 5 £ 0 теңсіздігі қай жарты жазықтықты анықтайды?
№ 4
4x1 + x2 + 3 £ 0 теңсіздігі қай жарты жазықтықты анықтайды?
№ 5
x1 – 1 ³ 0, x2 –1 ³ 0, x1 + x2 – 3 ³ 0, –6x1 –7x2 +42 ³ 0
теңсізідіктермен анықталатын жазықтықтың бөлігін табыңыз
№ 6
x1 ³ 0, x1 + x2 – 2 ³ 0, x1 – x2 + 1 £ 0, x1 £ 2
теңсіздіктктер жүйесімен анықталатын жазықтықтың бөлігін табыңыз
№ 7
x1 ³ 0, x1 +3x2 £ 3, x1 – x2 + 1 £0
теңсіздіктктер жүйесімен анықталатын жазықтықтың бөлігін табыңыз
№ 8
2x1 – x2 ³ –2, x1 – x2 ³ –2, x1 £ 1, 2x1 – x2 ³ 3
теңсіздіктктер жүйесімен анықталатын жазықтықтың бөлігін табыңыз
№ 9
x1 – x2 + 1 ³ 0, 2x1 + x2 – 7 ³ 0, x1 – 2x2 + 4 ³ 0
теңсіздіктктер жүйесімен анықталатын жазықтықтың бөлігін табыңыз
№10
x1 – x2 + 1 ³ 0, 2x1 + x2 – 7 ³ 0, x1 –2x2 + 4 ³ 0
теңсіздіктктер жүйесімен анықталатын жазықтықтың бөлігін табыңыз
Практикалық сабақ №5 Сызықтық программалаудың негізгі есебі.
Жұмыстың мақсаты: есептерді шығару
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