n=1∑61 20(1.04) n
Solution
The given expression is a sum of a geometric series. The general formula for the sum of a geometric series is:
S = a * (1 - r^n) / (1 - r)
where:
- S is the sum of the series,
- a is the first term of the series,
- r is the common ratio of the series,
- n is the number of terms.
In your case:
- a = 20,
- r = 1.04,
- n = 61.
Substituting these values into the formula, we get:
S = 20 * (1 - (1.04)^61) / (1 - 1.04)
Please note that the denominator (1 - 1.04) is negative, so the whole expression will be negative.
Now, you can calculate the value of this expression using a calculator.
Similar Questions
ln(2)4 ln(1.0125) = n
(1.01)(1.05)2𝑒1.1 + (1.01)ln (1.05)
(15^10) * n + 12099n^1.98n^3 / (sqrt(n))(2^20) * n
If 𝑎a is increased by 20% and 𝑏b is decreased by 20%, the resulting numbers will be equal. What is the ratio of 𝑎a to 𝑏b?
The largest integer n𝑛 for which 0.6n0.6𝑛 is less than 1717 is
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.