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Вacилий С.
Мінск, Belarus
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Headline:
Magnetic self-motion
First Name:
Andrei
Last Name:
Verner
Country:
Kyrgyzstan
Sex:
Man
City:
Frunze
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Time range (days ago):
31.12.2025
Andrei Verner edited his profile info. 
166 days ago
30.12.2025
Andrei Verner edited his profile info. 
167 days ago
19.06.2025
Andrei Verner edited his profile info. 
361 days ago
Andrei Verner edited his profile info. 
361 days ago
18.05.2025
Andrei Verner edited his profile info. 
393 days ago
02.03.2025
Andrei Verner edited his profile info. 
470 days ago
07.10.2024
Andrei Verner edited his profile info. 
616 days ago
05.10.2024
Andrei Verner added new article. 
Расчет Пирамиды. (Последовательность числовых прогрессий).
Суммы прогрессий: 1,2,3,4,5..., -1,-2,-3,-4,-5... Можно найти с помощью формулы:Sn= (n²a₁+n)/2. Суммы прогрессий: 1,3,6,10,15..., -1,-3,-6,-10,-15... Можно найти с помощью формулы:Sn= ((n+a₁)³-(n+a₁))/6. Суммы прогрессий: 1,4,9,16,25..., -1,-4,-9,-16,-25... Можно найти с помощью формулы:Sn= a₁(n+a₁)(n²a₁+0.5n)/3. (где n - количество суммируемых членов, a₁ -первый член прогрессии).
Catalog: Математика 
618 days ago
Andrei Verner added new article. 
Calculation of the pyramid (Sequence of numerical progressions).
Progress Sums: 1,2,3,4,5..., -1,-2,-3,-4,-5... It can be found using the formula: Sn=(n²a₁+n)/2. Progress Sum: 1,3,6,10,15..., -1,-3,-6,-10,-15... It can be found using the formula: Sn= ((n+a₁)³-(n+a₁))/6. Progress Sum: 1,4,9,16,25..., -1,-4,-9,-16,-25... It can be found using the formula: Sn= a₁(n+a₁)(n²a₁+0.5n)/3. (Where n - is the number of summable terms, a₁ - is the first term of the progression).
Catalog: Математика 
618 days ago
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Расчет Пирамиды. (Последовательность числовых прогрессий).
Суммы прогрессий: 1,2,3,4,5..., -1,-2,-3,-4,-5... Можно найти с помощью формулы:Sn= (n²a₁+n)/2. Суммы прогрессий: 1,3,6,10,15..., -1,-3,-6,-10,-15... Можно найти с помощью формулы:Sn= ((n+a₁)³-(n+a₁))/6. Суммы прогрессий: 1,4,9,16,25..., -1,-4,-9,-16,-25... Можно найти с помощью формулы:Sn= a₁(n+a₁)(n²a₁+0.5n)/3. (где n - количество суммируемых членов, a₁ -первый член прогрессии).
Catalog: Математика 
618 days ago · From Andrei Verner
Calculation of the pyramid (Sequence of numerical progressions).
Progress Sums: 1,2,3,4,5..., -1,-2,-3,-4,-5... It can be found using the formula: Sn=(n²a₁+n)/2. Progress Sum: 1,3,6,10,15..., -1,-3,-6,-10,-15... It can be found using the formula: Sn= ((n+a₁)³-(n+a₁))/6. Progress Sum: 1,4,9,16,25..., -1,-4,-9,-16,-25... It can be found using the formula: Sn= a₁(n+a₁)(n²a₁+0.5n)/3. (Where n - is the number of summable terms, a₁ - is the first term of the progression).
Catalog: Математика 
618 days ago · From Andrei Verner
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