Which of the following is the correct expanded form for the series below? S=4, n=0, -2^n
Question
Which of the following is the correct expanded form for the series below? S=4, n=0, -2^n
Solution
The series is defined as S = 4, n = 0, -2^n. This means that the series starts at n = 0 and each term is given by the formula -2^n.
The expanded form of the series would be:
When n = 0, the term is -2^0 = 1. When n = 1, the term is -2^1 = -2. When n = 2, the term is -2^2 = 4. When n = 3, the term is -2^3 = -8. And so on...
So, the expanded form of the series is: 1, -2, 4, -8, ...
Similar Questions
Which of these is a correct expansion of (4x – 2)(2x2 + 3)?A.4x • 2x2 + 4x • 3 + 2 • 2x2 + 2 • 3B.4x • 2x2 + (–2) • 2x2 + 2x2 • 3 + (–2) • 3C.4x • 2x2 + 4x • 3 + (–2) • 2x2 + (–2) • 3
Which of these is not a series expansion method?Question 1Select one:Green's seriesLaurent seriesDirichlet seriesFourier series
Which of the following term will appear next in the given series?4, 9, 10, 7, 16, 5, ?
Find the missing term in the series given below.4, 3, 6, 7, 9,12, ?
With the series provided: (1/2), (1/4), (1/8),(1/16), ___. What number do you think should follow?
Upgrade your grade with Knowee
Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.