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)
Қиық конус — конустың табаны мен осы табанға параллел жазықтықпенқиылып шектелген бөлігі. Басқаша айтқанда толық конустың сүйір ұшы қырқылып тасталған «мұқыл» конус.
Тарихқа үңілсек Конус гректің «konos» сөзінен аударылғанда « шыршаның дәні » дегенді білдіреді. Адамдар конуспен баяғы заманнан бері таныс. 1906 жылы Архимедтің (287–212 гг. до б.з.д.) «Әдіс туралы» кітабында, цилиндрлардың қиылысқан көлемдерін табу ережелері жазылған. Бұл еңбекті пайдаланып екі ғсырдан кейін Демокрит пирамида мен конустың көлемдерінің формулаларын тапқан.
Конусқа іштей сызылған пирамида деп табаны конус табанындағы шеңберге іштей сызылған көпбұрыш, ал төбесі конустың төбесі болып табылатын пироамиданы атайды.
Конусқа жанама жазықтық деп конустың жасаушысы арқылы өтетін және осы жасаушыны қамтитын осьтік қима жазықтығына перпендикуляр жазықтықты айтады
Конусқа сырттай сызылған пирамида деп табаны – конустың сырттай сызылған көпбұрыш, ал төбесі конустың төбесімен дәл келетін пирамиданы атайды.
Конустың табанына параллель және оны қиып өтетін жазықтық одан кіші конус қиып түсіреді. Қалған бөлігі қиық конус деп аталады.
Есептер шығару
№1 Цилиндрдің осьтік қимасының диоганалы 26 см-ге, биіктігі 24 см-ге тең. Цилиндрдің бүйір бетінің ауданын табыңдар?
Есептің шығарылу жолы:
R=5 cм
S=2πrh=2
№2. Цилиндрдің осьтік қимасының ауданы 120 см2 , биіктігі 15 см-ге тең. Цилиндрдің толық бетінің ауданын табыңдар?
№ 3Цилиндрдің осьтік қимасының ауданы 24 см2 , биіктігі 15 см-ге тең. Цилиндрдің бүйір бетінің ауданын табыңдар?
№4Цилиндр табанының диаметрі 1 м, ал биіктігі табанындағы шеңбердің ұзындығына тең. Цилиндрдің бүйір бетінің ауданын табыңдар?
№5 Биіктігі 30 см, табанының диаметрі 20 см болатын цилиндр тәрізді шелек жасау үшін қанша метр квадрат қаңылтыр керек?
Конец формы
Начало формы
Конец формы
«Цилиндр өмірде»- презентация жасау мамандықпен байланыстыра отырып.
Үй жұмысы
Қабырғалары 6 см және 10 см тіктөртбұрышты кіші қабырғасынан айналдырғанда пайда болатын дене бетінің ауданын табыңдар.
Цилиндрдің биіктігі 10 см. Осьтік қимасының ауданы 84 см2. Цилиндр табанының ауданын табыңдар.
Цилиндр табанының ұзындығы 8 см, ал осьтік қимасының диоганалі 17 см. Цилиндрдің жасаушасын табыңдар.
Цилиндрдің толық бетінің және бүйір бетінің аудандары сәйкесінше 50 см2және 30 см2. Цилиндрдің радиусын және биіктігін табыңдар.
Цилиндрдің биіктігі оның радиусынан 12 см артық, ал толық бетінің ауданы 288 см2. Цилиндрдің радиусы мен биіктігін табыңдар?
Жауаптары: №1 Жауабы: Sт.б= 320 см2
№ 2 Жауабы: Sтаб= 17,61 см2
№3 Жауабы: H = 15 см
№4 Жауабы: R= см , H = 1,5 см
№5 Жауабы: R= 6 см, H = 18 см
Темірді пісіру шеберханасы
«Жастар алаңын» жарықтандыру үшін цилиндр тәріздес бағандарға шамдар орнатылуы керек. Бағанның ұзындығы 140см, диаметрі 10 см (тігісіне 2 см қосу керек). 10 бағанды жасау үшін қанша метр квадрат қаңылтыр керек?
Әрлеу шеберханасы
Бір квадрат метрге 300г бояу жұмсалса, онда табынының диаметрі 10см, биіктігі 140 см пішінді 10 бағанды бояу үшін қанша кг сыр бояу қажет?
Қорытынды
Дөңгелек конус, конустың төбесі, конустың жасаушысы, конустың табаны, конус бүйір беті деген не?
Конустың биіктігі, конустың осі, конус осьтік қимасы деген не?
Тік конус деп қандай конусты айтады?
Кері байланыс:
Маған бәрі түсінікті!
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