ЕГЭ Обществознание
В каких заданиях на ЕГЭ спрашивают про государственный долг
Очень часто ученики задают вопрос:
— Зачем тратить время на изучение тем, которых нет в кодификаторе?
Сегодня я решила показать на конкретных примерах ответ на этот вопрос.
Что такое государственный долг?
В кодификаторе в разделе "Экономика" есть тема 2.14. "Государственный бюджет", а вопроса о государственном долге нет. Но на ЕГЭ частенько встречаются задания:
![Рисунок 1. Типовое задание ЕГЭ № 7 из открытого банка ФИПИ](data:image/jpeg;base64,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)
Рисунок 1. Типовое задание ЕГЭ № 7 из открытого банка ФИПИ
Изучите внимательно формулировки. Они помогут сделать вывод, что вопрос о государственном долге выпускать из фокуса своего внимания нельзя.
![](/2.jpg)
Рисунок 2. Определение, которое дают эксперты ЕГЭ
Следует отметить, что и для выполнения заданий второй части данное определение пригодится:
![](/3.jpg)
Рисунок 3. Типовое задание ЕГЭ № 25 из открытого банка ФИПИ
Теперь рассмотрим и другие вопросы, которые обозначены в представленных выше заданиях.
Какие виды государственного долга следует выучить до ЕГЭ?
Постоянно повторяю, что классификаций в разных источниках много. Какая из них попадётся на ЕГЭ трудно сказать. При составлении заданий используются все учебники, которые есть в федеральном перечне:
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Рисунок 4. Материал из методических разработок автора
Думаю, что выучить нужно первую классификацию (см. рис. 4), так как именно о делении государственного долга на внутренний и внешний есть вопрос в задании № 7 (см. рис. 1).
Каковы причины и последствия возникновения государственного долга?
Своим ученикам при изучении причинно-следственных связей я всегда предлагаю составлять фишбоун:
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Рисунок 7. Материал из методических разработок автора
Обычно на ЕГЭ в задании № 26 могут спросить три причины или три последствия. Рекомендую придумать к ним примеры или найти их в интернете.
Особенно обратите внимание на негативные последствия государственного долга:
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Рисунок 8. Материал из методически разработок автора
Какие меры государство предпринимает для снижения государственного долга?
Ответ на этот вопрос поможет сформулировать тезисы в мини-сочинении (№29), составить план (№ 28) и выполнить задание-задачу № 27 или задание № 26:
Рисунок 9. Типовое задание ЕГЭ из открытого банка ФИПИ![](/9.jpg)
Речь в этом задании идёт о дефицитном бюджете. Этот вопрос уже освещался ранее. Если забыли, то активная ссылка позволит повторить и вспомнить (см. в статье "Что такое государственный бюджет?" рис. 7).
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Рисунок 10. Материал из методически разработок автора
На рисунке 10 есть подсказки на основе которых можно сформулировать исторические примеры и дать полный ответ на задание № 26 (см. рис.9).
Помимо проблемы погашения государственного долга существует необходимость его обслуживания и управления.
Под обслуживанием долга обычно понимают выплату процентов по задолженности с целью погашения основной суммы долга. Управление предполагает поиск эффективной стратегии нейтрализации негативных последствий государственного долга.
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Рисунок 11. Материал из методических разработок автора
Понятия, которые представлены на рисунке 11 могут встретиться на ЕГЭ в заданиях №№ 21-24 (работа с текстом).
Надеюсь, что я смогла Вас убедить, что данная тема важна для изучения.
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