В нүктесінен абсциссалар осіне перпендикуляр түсіріп, оның Ох осімен қиылысу нүктесінің координатасын табу керек. Сол В нүктесінің абсциссасы болады.
В нүктесінен ординаталар осіне перпендикуляр түсіріп, оның Оу осімен қиылысу нүктесінің координатасын табу керек. Сол В нүктесінің ординатасы болады.
В нүктесінің абсциссасы 6-ға тең, ал ординатасы 2-ге тең. Нүктенің координаталары жақша ішіне жазылады: В (6;2). Оқылуы: «В нүктесінің координаталары 6 және 2». Нүктелердің координаталарын жазғанда абсциссасы бірінші орынға, ординатасы екінші орынға жазылады. Нүктенің жазықтықтағы орны сандар жұбымен анықталады.
Х осіндегі кез келген нүктенің ординатасы 0-ге тең: (х; 0). Мысалы, М (6;0),Р (-7;0).
У осіндегі кез келген нүктенің абсциссасы0-ге тең: (0; у). Мысалы: N (0; 5), R (0;-4).
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)
Координаталар жүйесіжазықтықты төрт бөлікке бөледі. Оларды ширектер деп атайды. Ширектердің рет саны сағат тілінің қозғалыс бағытына қарсы бағытта анықталады. Алдымен әрбір ширектегі абсциссалардың таңбалары, содан соң ординаталардың таңбалары жақшалардың ішінде көрсетілген.
V Жаңа сабақ бойынша тапсырмалар орындау
Есептер шығару: №1124 №1125
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)
№1126 №1127
№1128 №1129
А(-3;1), В (2;4), Д (-4;-5) С (3;-3) В ( ; )
Үлестірме парақшалар:
№1
Қарлығаш
№2 Cәйкестендір:
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І ширек
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ІІ ширек
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ІІІ ширек
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ІV ширек
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абцисса
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Ордината
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(-5;4)
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+
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-5
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4
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(1;9)
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(12;13)
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(19; -9)
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(-6;3)
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(-25;5)
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№3
Балық
№4 Cәйкестендір:
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І ширек
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ІІ ширек
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ІІІ ширек
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ІV ширек
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абцисса
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Ордината
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(-5;-4)
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(3;-9)
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(-3;-4)
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(9; -9)
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(6;3)
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(5;-5)
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+
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5
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-5
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№5
Түйе
№6
Көгершін
№7 Cәйкестендір:
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І ширек
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ІІ ширек
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ІІІ ширек
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ІV ширек
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абцисса
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Ордината
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(2;0,5)
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(3;-9)
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+
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3
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-9
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(-2,5;-9)
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(9; 5)
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(-6;3)
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(5;6)
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№8
Координаталары бойынша нүктелерді белгіле
А(5;3), В(-1;-1) , С(-4;3), Д(4;-7), К(7;-2), Е(3;6), Н(0,5;0,5), Т(0;-4)
№9
Нүктелерді координаталармен жазыңдар
VІ Жаңа сабақты бекіту
Тест тапсырмалары (тест тапсырмаларының дұрыс жауабын тауып ретпен жазу керек, сонда бізде сөз шығады)
Координаталар жүйесі қалай құрылады?
А) Параллель екі координаталық түзуден
К) Перпендикуляр екі координаталық түзуден
Н) Нүктелерден
Горизанталь сызылған координаталық түзу қалай аталады?
Р) Ордината
Т) Перпендикуляр
Ө) Абсцисса
Вертикаль сызылған координаталық түзу қалай аталады?
К) Ордината
А) Абсцисса
Р) Координата
(-4; 3 ) қай ширектегі нүкте?
Ә) І ширек
Т) ІІ ширек
Р) ІV ширек
Өзара қиылыспайтын түзулер?
Е) параллель
Р)перпендикуляр
І) сәуле
(0; -5) нүктесі қай оське тиісті?
І) Абсцисса
М) Ордината
Р) Білмеймін
Достарыңызбен бөлісу: |