What are the five terms of geometric sequence?
What are the five terms of geometric sequence?
The first five terms of the given geometric sequence are 8,40,200,1000,5000 .
What is the 5th term of the arithmetic sequence 5n 1?
The 5th term is 26.
How do you find geometric terms?
The terms of a geometric sequence can be found by beginning with the first term and multiplying by the common ratio repeatedly.
What is the next term in the sequence 5/15 45?
405
It means the given sequence is a geometric sequence. Thus, the next term of the given sequence is: 405 .
How do you find the nth term of a geometric sequence?
To find the nth term of a geometric sequence: 1 Calculate the common ratio raised to the power (n-1). 2 Multiply the resultant by the first term, a. More
What is a geometric sequence?
In mathematics, a geometric sequence, also known as a geometric progression, is a sequence of numbers where each term after the first is found by multiplying the previous one by a fixed non-zero number called the common ratio. The sum of the numbers in a geometric progression is also known as a geometric series. How to Calculate Geometric Sequence?
What are the most important values of a finite geometric sequence?
With our geometric sequence calculator, you can calculate the most important values of a finite geometric sequence. These values include the common ratio, the initial term, the last term and the number of terms. Here’s a brief description of them: Initial term: First term of the sequence,
Is there a formula for the n-th term of a geometric progression?
What we saw was the specific explicit formula for that example, but you can write a formula that is valid for any geometric progression – you can substitute the values of a₁ for the corresponding initial term and r for the ratio. The general formula for the n-th term is: where n ∈ 𝗡 means that n =1, 2, 3..
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