(an = a 1+ d(n-1);)
3-сұрақ. Арифметикалық прогрессияның n мүшесінің қосындысының формуласы: ( S = ;)
4- сұрақ. Геометриялық прогрессияның n-ші мүшесінің формуласы
;)
5 – сұрақ. Геометриялық прогрессияның n мүшесінің қосындысының формуласы: ( ;)
6-сұрақ. Тізбектің кез келген мүшесін (белгілі нөмірден бастап) алдыңғы мүшелері арқылы анықтайтын тәсілді қалай атайды? (Рекуренттік)
Мәре.
Оқушыларды бағалау.
Ойын барысында жинаған карталары бойынша бағаларын анықтау.
Үйге тапсырма: оқулықтан №424 есепті шығарып келу, және
«Тригонометрияның даму тарихы» туралы реферат жазу.
Ойлау.
Қорытындылау.
Сабаққа жақсы қатысып, мейлінше көп карта жинаған оқушыларды марапаттау рәсімі ретінде, сыйлыққа ойыншық машиналар беру.
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)
Достарыңызбен бөлісу: |