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What type of sequence is 5/20 80?

What type of sequence is 5/20 80?

This is a geometric sequence since there is a common ratio between each term. In this case, multiplying the previous term in the sequence by 4 gives the next term. In other words, an=a1⋅rn−1 a n = a 1 ⋅ r n – 1 . This is the form of a geometric sequence.

What is common ratio of the geometric sequence 5/20 80?

Therefore the common ratio of this geometric progression is 20/5 = 80/20 = 4. Thus 4 is the common ratio of this geometric progression.

How many terms are there in the geometric progression 5 20 80 320 20480?

Number of terms = 7.

What kind of sequence is 5/10 20?

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geometric sequence
The sequence 5, 10, 20, 40, 80.. is an example of a geometric sequence. The pattern is that we are always multiplying by a fixed number of 2 to the previous term to get to the next term. Be careful that you don’t think that every sequence that has a pattern in multiplication is geometric.

What are types of sequences?

Four types of Sequence There are mainly four types of sequences in Arithmetic, Arithmetic Sequence, Geometric Sequence, Harmonic Sequence, and Fibonacci Sequence.

How many types of sequences are there?

What is the common ratio in the sequence?

The common ratio is the number you multiply or divide by at each stage of the sequence. The common ratio is therefore 2. You can find out the next term in the sequence by multiplying the last term by 2.

How many terms are there in GP Series 5 20?

So, 49 is the answer.

How many terms are there in GP Formula?

∴ There are 7 terms in the GP.

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What are the next three terms in the geometric number pattern 5 10 20?

From the numbers you currently have, we can set a rule of what the next numbers will be. From −5 to −10 , you multiplied by 2 . From −10 to −20 , you multiplied by 2 , and so on. Therefore, the next 3 terms are −80 , −160 , and −320 in that order.

What is the 5 example of geometric sequence?

Definition of Geometric Sequences For example, the sequence 2,6,18,54,⋯ 2 , 6 , 18 , 54 , ⋯ is a geometric progression with common ratio 3 . Similarly 10,5,2.5,1.25,⋯ 10 , 5 , 2.5 , 1.25 , ⋯ is a geometric sequence with common ratio 12 .