Generally, there are three types of questions asked from the number series: 1. A numerical series is given in which a number is wrongly placed. You are asked to identify that particular wrong number. 2. A numerical series is given in which a specific number is missing. You are required to find out that missing number. 3. A complete numerical series is followed by an incomplete numerical series. You need to solve that incomplete numerical series in the same pattern in which the complete numerical series is given.

Different types of Number Series: The most common patterns followed by number series are:

Series consisting of Perfect Squares: A series based on Perfect squares is most of the times based on the perfect squares of the numbers in a specific order & generally one of the numbers is missing in this type of series.

Perfect Cube Series: It is based on the cubes of numbers in a particular order and one of the numbers is missing in the series.

Geometric Series: It is based on either descending or ascending order of numbers and each successive number is obtained by dividing or multiplying the previous number by a specific number.

Arithmetic Series: It consists of a series in which the next term is obtained by adding/subtracting a constant number to its previous term.

Two-stage Type Series: In a two step Arithmetic series, the differences of consecutive numbers themselves form an arithmetic series.

Mixed Series: This particular type of series may have more than one pattern arranged in a single series or it may have been created according to any of the unorthodox rules.

Arithmetico –Geometric Series : As the name suggests, Arithmetico –Geometric series is formed by a peculiar combination of Arithmetic and Geometric series. An important property of Arithmetico- Geometric series is that the differences of consecutive terms are in Geometric Sequence. geometrico – Arithmetic Series is the reverse of Arithmetico – Geometric Series. The differences of suggestive terms are in Arithmetic Series.

Twin/Alternate Series : As the name of the series specifies, this type of series may consist of two series combined into a single series. The alternating terms of this series may form an independent series in itself.

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Question 1 of 15

1. Question

In following question, a number series is given with one term missing. Choose the correct alternative that will same pattern and fill in the blank spaces.: 20, 19, 17, x , 10, 5

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Question 2 of 15

2. Question

In following question, a number series is given with one term missing. Choose the correct alternative that will same pattern and fill in the blank spaces.: 6, 11, 21, 36, 56,

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Question 3 of 15

3. Question

In following question, a number series is given with one term missing. Choose the correct alternative that will same pattern and fill in the blank spaces.: 1, 6, 13, 22, 33,

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Question 4 of 15

4. Question

82, 107, 207, 432, 832, ?

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Question 5 of 15

5. Question

25, 37.5, 56.25, ?, 12.5625

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Question 6 of 15

6. Question

2, 10, 30, 68, ?

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Question 7 of 15

7. Question

20, 25, 28, ?, 44, 43

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Question 8 of 15

8. Question

Look at this series: 1.5, 2.3, 3.1, 3.9, … What number should come next?

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Question 9 of 15

9. Question

40, 54, 82, ?, 180 ,250

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Question 10 of 15

10. Question

In each series stand out number isn’t right. Discover the wrong number. 5531 5506 5425 5304 5135 4910 4621

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Question 11 of 15

11. Question

In each series stand out number isn’t right. Discover the wrong number.

1 3 10 36 152 760 4632

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Question 12 of 15

12. Question

In each series stand out number isn’t right. Discover the wrong number.

10, 5, 19, 12, 39, 26, 73, 54

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Question 13 of 15

13. Question

4, 2, 3, 7.5

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Question 14 of 15

14. Question

In each series stand out number isn’t right. Discover the wrong number.

2, 3, 10, 40, 172, 885, 5346

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Question 15 of 15

15. Question

In each series stand out number isn’t right. Discover the wrong number.