**What kind of sequence is 2/10 50250?**

This is a geometric sequence since there is a common ratio between each term.

**What is the recurrence relationship 2/10 50250?**

Explanation: In a Geometric sequence, the ratio of each term to its preceding term is always constant and is known as common ratio r . Here, we observe that the ratios 50250=1050=210 are all **15** .

**What is the next term of the sequence 2/10 50?**

2 , âˆ’ 10 , 50 , . . . The first term of the sequence (a)=2 . The common ratio of the sequence (r)=âˆ’102=50âˆ’10=âˆ’5 ( r ) = âˆ’ 10 2 = 50 âˆ’ 10 = âˆ’ 5 . So, the next term of the given geometric sequence is **âˆ’250**.

**What is the sum of the first 6 terms of the geometric sequence 2/10 50?**

First term of the series is 2. Common ratio is r. Therefore , the sum of geometric sequence 2,10,50… upto 8 terms is **195312**.

**What type of sequence is multiplying?**

**A geometric sequence** Is a sequence such that each successive term is obtained from the previous term by multiplying by a fixed number called a common ratio.

**What is the common ratio of this sequence 2/10 50250?**

2,10,50,250â€¦ In this geometric sequence, the common ratio, or r, equals **5**. As the sequence progresses, each term is multiplied by 5.

**How can you determine that a given sequence is arithmetic or geometric?**

**An arithmetic sequence has a constant difference between each consecutive pair of terms**. This is similar to the linear functions that have the form y=mx+b. A geometric sequence has a constant ratio between each pair of consecutive terms. This would create the effect of a constant multiplier.

**What is the 5th term of the sequence 2/10 50250 brainly?**

So, the 5th term of the sequence = 5Ã—(4th term of the sequence) = 5Ã—250 = **1250**.

**Which of the following sequences is an arithmetic progression?**

**Ansâ†’A**.

**How do you identify a geometric series?**

If the sequence has a common difference, it’s arithmetic. **If it’s got a common ratio**, you can bet it’s geometric.

**Which of the following sequence is a geometric sequence?**

**{2,âˆ’2,2,âˆ’2,2}** Is a geometric sequence because the common ratio is âˆ’1.

**What is arithmetic sequence example?**

An arithmetic sequence is an ordered set of numbers that have a common difference between each consecutive term. For example in the arithmetic sequence **3, 9, 15, 21, 27**, the common difference is 6. An arithmetic sequence can be known as an arithmetic progression.

**What is the common ratio for this geometric sequence?**

To calculate the common ratio in a geometric sequence, **Divide the n^th term by the (n – 1)^th term**. Start with the last term and divide by the preceding term. Continue to divide several times to be sure there is a common ratio.

**What is the recursive formula for this geometric sequence?**

A recursive formula for a geometric sequence with common ratio r is given by **An=ranâ€“1 for nâ‰¥2**.

**Is there multiplication in arithmetic sequence?**

‘ The new term in an arithmetic sequence is obtained by adding or subtracting a fixed value from the previous term. In contrast to geometric sequence, **The new term is found by multiplying or dividing a fixed value from the previous term**. The variation between the members of an arithmetic sequence is linear.

**What are the different types of sequence?**

There are four main types of different sequences you need to know, they are **Arithmetic sequences, geometric sequences, quadratic sequences and special sequences**.

**What is the quadratic sequence?**

Quadratic sequences are **Ordered sets of numbers that follow a rule based on the sequence n ^{2} = 1, 4, 9, 16, 25,â€¦**

**(the square numbers)**. Quadratic sequences always include an n

^{2}Term.

**What is the quadratic sequence formula?**

This sequence has a constant difference between consecutive terms. In other words, a linear sequence results from taking the first differences of a quadratic sequence. If the sequence is quadratic, the nth term is of the form **Tn=an2+bn+c**. In each case, the common second difference is a 2a.