Задача Задача №2084617
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А
Конечно! Давайте вычислим первые пять членов для каждой из заданных формул.
a = (-1)^n
- n = 1: a = (-1)^1 = -1
- n = 2: a = (-1)^2 = 1
- n = 3: a = (-1)^3 = -1
- n = 4: a = (-1)^4 = 1
- n = 5: a = (-1)^5 = -1
- Первый пять членов: -1, 1, -1, 1, -1
a = 2n + 3
- n = 1: a = 2*1 + 3 = 5
- n = 2: a = 2*2 + 3 = 7
- n = 3: a = 2*3 + 3 = 9
- n = 4: a = 2*4 + 3 = 11
- n = 5: a = 2*5 + 3 = 13
- Первый пять членов: 5, 7, 9, 11, 13
a = 5n - 2
- n = 1: a = 5*1 - 2 = 3
- n = 2: a = 5*2 - 2 = 8
- n = 3: a = 5*3 - 2 = 13
- n = 4: a = 5*4 - 2 = 18
- n = 5: a = 5*5 - 2 = 23
- Первый пять членов: 3, 8, 13, 18, 23
a = n² + 1
- n = 1: a = 1² + 1 = 2
- n = 2: a = 2² + 1 = 5
- n = 3: a = 3² + 1 = 10
- n = 4: a = 4² + 1 = 17
- n = 5: a = 5² + 1 = 26
- Первый пять членов: 2, 5, 10, 17, 26
a = n² + n
- n = 1: a = 1² + 1 = 2
- n = 2: a = 2² + 2 = 6
- n = 3: a = 3² + 3 = 12
- n = 4: a = 4² + 4 = 20
- n = 5: a = 5² + 5 = 30
- Первый пять членов: 2, 6, 12, 20, 30
a = n² - 2n
- n = 1: a = 1² - 2*1 = -1
- n = 2: a = 2² - 2*2 = 0
- n = 3: a = 3² - 2*3 = 3
- n = 4: a = 4² - 2*4 = 8
- n = 5: a = 5² - 2*5 = 15
- Первый пять членов: -1, 0, 3, 8, 15
a = n² + 2n + 1
- n = 1: a = 1² + 2*1 + 1 = 4
- n = 2: a = 2² + 2*2 + 1 = 9
- n = 3: a = 3² + 2*3 + 1 = 16
- n = 4: a = 4² + 2*4 + 1 = 25
- n = 5: a = 5² + 2*5 + 1 = 36
- Первый пять членов: 4, 9, 16, 25, 36
a = (-1)^n * n²
- n = 1: a = (-1)^1 * 1² = -1
- n = 2: a = (-1)^2 * 2² = 4
- n = 3: a = (-1)^3 * 3² = -9
- n = 4: a = (-1)^4 * 4² = 16
- n = 5: a = (-1)^5 * 5² = -25
- Первый пять членов: -1, 4, -9, 16, -25
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