2. Сақина мен монетаның ұқсастығы неде, айырмашылығы неде?
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)
IV. Жаңа материалды меңгерту бөлімі
Циркульдің инесін қандай да бір О нүктесіне шаншып тұрып, қарындашы бар сирағымен осы О нүктесін айналдыра сызық сызамыз. Сонда қарындаш О нүктесінен бірдей қашықтықтағы нүктелерден құралған шеңбер деп аталатын тұйық сызық шығады. О нүктесі шеңбердің центрі деп аталады.
Шеңбердің барлық нүктелері центрдан бірдей қашықтықта жатады.
Жазықтықтың шеңбердің ішіндегі бөлігі (шеңбердің өзімен қоса) дөңгелек деп аталады. Шеңбердің бойындағы кез келген нүктені центрмен қосатын кесіндірадиус деп аталады.
. С![](data:image/png;base64,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) ![](data:image/png;base64,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)
О .
. О
. В
А .
![](data:image/png;base64,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)
Шеңбердің барлық нүктелері центрдан бірдей қашықтықта болғандықтан, берілген шеңбердің радиустары өзара тең. ОА=ОС=OB – радиустар.
Радиусты R әрпімен белгілейді. Шеңбердің радиусы 5 см болса, оның жазылуы: R=5 см. Шеңбердің бойындағы екі нүктені қосатын және центр арқылы өтетін кесіндіні диаметр деп атаймыз. АВ – диаметр. Диаметр D әрпімен белгіленеді. Шеңбердің диаметрі 6см болса, оның жазылуы D=6см. Диаметрдің бойында екі радиус орналасады. Сондықтан диаметр екі радиусқа тең: D=2 R.
Диаметр дөңгелекті екі жарты дөңгелекке бөледі. Шеңбердің центрі, дөңгелектің де центрі, шеңбердің радиусы дөңгелектің де радисы. Егер екі шеңбер (дөңгелек) беттестіргенде бір-бірімен дәл беттесе, онда ондай екі шеңбер (дөңгелек) өзара тең болады. Тең шеңберлердің (дөңгелектердің) радиустары да тең.
Шеңбердің бөлігі доға деп аталады. АС, СВ, АВ – доғалар. Жазылуы: .
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) Киіз үйдің табаны дөңгелек болса, оның керегелері шеңбер бойымен орналасады. Жердің параллель сызықтары – шеңберлер. Кейбір аспаптардың шкалалары да шеңбер бойымен орналасады. Мысалы, сағат циферблатның шеңбері 12 үлкен бөлікке, 60 кіші бөлікке бөлінген. Үлкен бөліктің әрқайсысы 1 сағатқа сәйкес, кіші бөлігінің әрқайсысы 1 минутқа сәйкес.
Достарыңызбен бөлісу: |