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Консультация № 185193
16.01.2012, 19:32
507.94 руб.
0
6
6
Здравствуйте, уважаемые эксперты! Прошу вас ответить на следующий вопрос:
требуется решить 14 задач по математике.
2.3 Вычислить предел последовательности
3.3 Вычислить предел последовательности
5.3 Вычислить предел последовательности
7.3 Найти предел функции
8.3 Найти предел функции
12.3 Найти предел функции
15.3 Найти предел функции
1.3 Найти производную
2.3 Найти произодную
4.3 Найти производную
10.3 Найти производную
13.3 Найти пролизводные dy/dx
14.3 Найти производную dy/dx
16.3 Найти предел использую правило Лопиталя
Очень нужно решение в кратчайшие сроки.
Спасибо!
требуется решить 14 задач по математике.
2.3 Вычислить предел последовательности
3.3 Вычислить предел последовательности
5.3 Вычислить предел последовательности
7.3 Найти предел функции
8.3 Найти предел функции
12.3 Найти предел функции
15.3 Найти предел функции
1.3 Найти производную
2.3 Найти произодную
4.3 Найти производную
10.3 Найти производную
13.3 Найти пролизводные dy/dx
14.3 Найти производную dy/dx
16.3 Найти предел использую правило Лопиталя
Очень нужно решение в кратчайшие сроки.
Спасибо!
Обсуждение
Неизвестный
16.01.2012, 20:33
общий
это ответ
Здравствуйте, Юдин Евгений Сергеевич!
8.3.
12.3
2.3 (производная)
8.3.
12.3
2.3 (производная)
5
16.01.2012, 21:21
общий
это ответ
Здравствуйте, Юдин Евгений Сергеевич!
1.3
y'=(1/5)(3x2+4x-5)-4/5(6x+4)-16/(x-4)5
3.3
Числитель дроби эквивалентен n5/2, а знаменатель эквивалентен n, поэтому предел равен бесконечности.
10.3
y=(1/3[ln(x-1)-ln(x+1)])-{(1/4)+1/[2(x2-1)]}arctg x
y'=(1/3)[1/(x-1)-1/(x+1)]+(x/(x2-1)2)arctg x-{(1/4)+1/[2(x2-1)]}*(1/(1+x2))
13.3 Дифференцируя равенство xy-6=cos y, находим
y+xy'=-(sin y)y'
Решая уравнение относительно y', получаем
y'=-y/(x+sin y)
1.3
y'=(1/5)(3x2+4x-5)-4/5(6x+4)-16/(x-4)5
3.3
Числитель дроби эквивалентен n5/2, а знаменатель эквивалентен n, поэтому предел равен бесконечности.
10.3
y=(1/3[ln(x-1)-ln(x+1)])-{(1/4)+1/[2(x2-1)]}arctg x
y'=(1/3)[1/(x-1)-1/(x+1)]+(x/(x2-1)2)arctg x-{(1/4)+1/[2(x2-1)]}*(1/(1+x2))
13.3 Дифференцируя равенство xy-6=cos y, находим
y+xy'=-(sin y)y'
Решая уравнение относительно y', получаем
y'=-y/(x+sin y)
5
Форма ответа
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