Қазтұтынуодағы Қарағанды экономикалық университеті
ЭКОНОМИКА, БИЗНЕС ЖӘНЕ ҚҰҚЫҚ КОЛЛЕДЖІ
БЕКІТЕМІН
ЭБҚ колледжінің
оқу ісінің меңгерушісі
_______ЧерномазТ.И «___»________ 2010 ж
АШЫҚ САБАҚ ЖОСПАРЫ
Пән: «Физика және астрономия»
Оқытушы: Усенбаева К.А.
Топ: П-12
Мамандық: «Құқықтану»
Қарағанды -2010
16 cабақтың жоспары
Өткізу күні: 17.11.2010.
Уақыты: 9.30.
Аудитория: 106
Топ: П-12
Тақырыбы: « МКТ. Термодинамика»
Сабақтың мақсаттары:
Білімділік:
Тарау бойынша алған білімдерін жүйелеу, қорытындылау, білімдерін есте сақтау және теориялық білімдерін практикада қолдану және тәжірибе жүзінде көрсету.
Дамытушылық:
Тез ойлауға, тез есептеуге, шапшаңдыққа, жинақылыққа баулу, тараудың практикалық маңыздылығын ашып көрсету.
Тәрбиелік:
Пәнге деген қызығушылығын арттыру, алған білімдерін өмірде пайдалана білуге үйрету.
Сабақтың түрі: қайталау сабақ
Оқыту әдістері: сұрақ – жауап, практикалық.
Сабақтың материалдары-техникалық көрнекіліктері:
Слайдтар, кодоскоп, экран, кестелер.
І. Қызығушылықты ояту.
ІІ. Мағынаны ажырату.
ІІІ.Ой толғанысы.
Сұрақ – жауап кезеңі
Молекулалық физика нені зерттейді?
Барлық заттар неден құралады?
МКТ – ның негізгі қағидалары қандай?
Макроскопиялық денелердің күйін қандай шамалар сипаттайды?
Броундық қозғалыс дегеніміз не? Тәжірибені түсіндіру.
Диффузия дегеніміз не?
Дененің жылы, ыстық, суық жәрежесін сипаттайтын қандай шама?
Конденсация дегеніміз не?
Қатты дене
кристалл аморф
Қатты, сұйық және газ күйлеріндегі заттардың бір-бірінен айырмашылығы неде?
Деформация дегеніміз не? Түрлерін атаңдар.
Аукцион өткізу, әр заттың қасиетін, ерекшелігін атау.
Термометр сатылады: 1. Температураны өлшейтін құрал. 2. Сынап пен спирттің көлемінің температураға тәуелділігі пайдаланылады. 3. Термометрдің санақ басы ретінде еріген мұздың температурасы алынады. 4. Термометрдің құрылысында заттың үш түрлі кйүі де кездеседі, мысалы, сырты әйнектен – ол қатты зат, ал спирттің немесе сынаптың үстіңгі жағында олардың буы болады.
Тіс щеткасы мен сықпасы сатылады: 1. Щетканың қылы серпімді болу керек. Себебі ол бұралу деформациясына ұшырайды. 2. Щетканың сабы – қатты дене. 3. Әр түрлі сықпалардың иісі де әр түрлі болады, мұны біз диффузия құбылысының арқасында сеземіз. 4. Тісті тазалау кезінде денелер бір – біріне қатысты қозғалады. 5. Тазалау кезінде үйкелістің маңызы көп. Пастадағы қоректік заттар диффузия құбылысы арқылы тіске өтіп, оған жақсы әсер етеді.
Полиэтилен пакеттегі тоқаш сатылады: 1. Тоқаш үлпілдек әрі қатты дене. 2. Оның суы буланып кеткенде, ол кеуіп, қатып қалады. 3. Кеуіп кетпес үшін тоқашты пакетте сақтайды. 4. Пакетте булану және конденсация процесі жүреді. 5. Егер пакетті тоңазытқышқа қойсақ, онда температураның төмендеуіне байланысты кебу азаяды.
Қарындаш сатылады: 1. қарындаш – графит кристалынан тұрады. 2. Жазған кезде қарындаштың анизотропиясы байқалады. 3. Оны перпендикуляр бағытта жарып бөлу қиын. 4. Графиттің қағаз бетіне жұғу құбылысы байқалады. 5. Графит көміртегі атомдардың параллель жазық торларынан тұрады.
Ермексаз сатылады: 1. Ермексаз(пластилин) – аморф дене. 2. Төменгі температурада қатты денеге, жоғары температурада сұйыққа ұқсайды. 3. Ермексаздың белгілі бір балқу температурасы болмайды. 4. Ермексаз қатты және сұйық денелердің арасында аралық орын алады. 5. Ермексаз изотропты, оның қасиеті барлық бағытта бірдей.
Стақандағы су сатылады: 1. Су – сұйық зат. 2. Су молекулалардан тұрады. 3. Су өзі тұрған ыдыстың пішінін алады. 4. Су көлемін сақтайды, пішінін сақтамайды. 5. Судың белгілі бір қайнау және қату температурасы бар. 6. Су қатса – мұзға, қайнап, буланса – буға айналады. Ол агрегаттық күйлер деп аталады. 7. Су жақсы суытқышқа жатады.
Формулалар сөйлейді.
З аттың салыстырмалы молекулалық масса – берілген зат молекуласының m0 массасының көміртегі атомы массасының –іне қатынысы болып табылады.
Кез келген заттың 1 моліндегі атомдар мен молекулалар бірдей. Атомдар санын NA Авогадро тұрақтысы NA = 6.1023 моль -1
З аттың мөлшері берілген денедегі N молекулалар санының NA Авогадро тұрақтысына қатынасын айтамыз.
Заттың мольдік масссы деп бір мольдің мөлшерінде алынған заттың массасын айтамыз. M= m0 NA –молекула массасын Авогадро тұрақтысына көбейткенге тең. Өлшем бірлігі – кг/моль
З ат мөлшері сол зат массасының оның мольдік масссының қатынысына тең. Өлшем бірлігі – моль.
Зат мөлшерінен N молекулалар санын тапсақ, мына формуланы аламыз.
Жеке молекулалардың жылдамдықтарының модульдерін арқылы белгілесек, жылдамдық квадратының орташа мәнін мына формуладан анықталады:
Ж ылдамдық проекциясының орташа квадраты жылдамдықтың өзінің орташа квадратының -іне тең
МКТ – ның негізгі теңдеуі:
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)
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)
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