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Practice Questions: Series Completion and Inserting

Q1: Direction: In the following question, a series is given. One figure of this series is missing. Fill in the blanks to complete this series.

Practice Questions: Series Completion and Inserting

(a)

Practice Questions: Series Completion and Inserting

(b)

Practice Questions: Series Completion and Inserting

(c)

Practice Questions: Series Completion and Inserting

(d)

Practice Questions: Series Completion and Inserting

Ans: (b)

Explanation: In every step one small square is removed alternately from the rightmost column and then from the bottom row. Following this alternating removal, option (b) is the figure that correctly shows the next stage.

Q2: Direction: In the following question, a series is given. One figure of this series is missing. Fill in the blanks to complete this series.

Practice Questions: Series Completion and Inserting

(a)

Practice Questions: Series Completion and Inserting

(b)

Practice Questions: Series Completion and Inserting

(c)

Practice Questions: Series Completion and Inserting

(d)

Practice Questions: Series Completion and Inserting

Ans: (a)

Explanation: A small square is added inside the figure at each step and the shading of that inner square alternates each time. Option (a) correctly continues this pattern of adding a square with the alternate shade.

Practice Questions: Series Completion and Inserting

Q3: Direction: In the following question, a series is given. One figure of this series is missing. Fill in the blanks to complete this series.

Practice Questions: Series Completion and Inserting

(a)

Practice Questions: Series Completion and Inserting

(b)

Practice Questions: Series Completion and Inserting

(c)

Practice Questions: Series Completion and Inserting

(d)

Practice Questions: Series Completion and Inserting

Ans: (c)

Explanation: At each step one bar and one dot are added. The dot is placed next to the most recently added bar, and the dot position alternates between the bottom and the top. Option (c) is the only choice that continues this alternating placement correctly.

Q4: Direction: In the following question, a series is given. One figure of this series is missing. Fill in the blanks to complete this series.

Practice Questions: Series Completion and Inserting

(a)

Practice Questions: Series Completion and Inserting

(b)

Practice Questions: Series Completion and Inserting

(c)

Practice Questions: Series Completion and Inserting

(d)

Practice Questions: Series Completion and Inserting

Ans: (b)

Explanation: The polygon in each step gains one side compared with the previous figure (for example a triangle → quadrilateral → pentagon, and so on). Option (b) correctly shows the next figure with one additional side.

Q5: Direction: Find the number which will replace the '?' mark.

Practice Questions: Series Completion and Inserting

(a) 22
(b) 30
(c) 32
(d) 31

Ans: (c)

Sol: The relation shown in the figure is given by:

Practice Questions: Series Completion and Inserting

Using that relation to calculate the missing entry gives:

Practice Questions: Series Completion and Inserting

Q6: Direction: In the following question, a series is given. A term in series is missing. Find the missing term from amongst the options.
18, 17, 19, ?, 20, 15, 21, 14
(a) 16
(b) 17
(c) 18
(d) 19

Ans: (a) 16
Sol: Observe the pattern of alternating subtracting and adding with increasing amounts:
18 - 1 = 17
17 + 2 = 19
19 - 3 = 16 ← missing term
16 + 4 = 20
20 - 5 = 15
15 + 6 = 21
21 - 7 = 14
Therefore, the missing term is 16.

Q7: Direction: In the following question, a series is given. A term in series is missing. Find the missing term from amongst the options.
1, 5, 13, 25, 41, ?
(a) 52
(b) 58
(c) 61
(d) 62

Ans: (c) 61
Sol: Examine the differences between consecutive terms:

  • 5 - 1 = 4
  • 13 - 5 = 8
  • 25 - 13 = 12
  • 41 - 25 = 16

These differences increase by 4 each time (4, 8, 12, 16). The next difference will be 16 + 4 = 20. So the next term = 41 + 20 = 61.

Q8: Direction: In the following question, a series is given. A term in series is missing. Find the missing term from amongst the options.
10, 18, 28, 40, 54, 70, ?
(a) 85
(b) 86
(c) 87
(d) 88

Ans: (d) 88
Sol: Find consecutive differences:
18 - 10 = 8
28 - 18 = 10
40 - 28 = 12
54 - 40 = 14
70 - 54 = 16
Differences increase by 2 each time. Next difference = 16 + 2 = 18. Therefore next term = 70 + 18 = 88.

Q9: Direction: In the following question, a series is given. A term in series is missing. Find the missing term from amongst the options.
6, 11, 21, 36, 56, ?
(a) 42
(b) 51
(c) 81
(d) 91

Ans: (c) 81
Sol: Compute differences:
11 - 6 = 5
21 - 11 = 10
36 - 21 = 15
56 - 36 = 20
Differences increase by 5 each time (5, 10, 15, 20). Next difference = 20 + 5 = 25. So next term = 56 + 25 = 81.

Q10: Direction: In the following question, a series is given. A term in series is missing. Find the missing term from amongst the options.
2, 5, 9, ?, 20, 27
(a) 14
(b) 16
(c) 18
(d) 24

Ans: (a) 14
Sol: Look at the differences between consecutive terms:
5 - 2 = 3
9 - 5 = 4
So differences appear to increase by 1 each time. Next difference = 4 + 1 = 5. Therefore the missing term = 9 + 5 = 14.

The document Practice Questions: Series Completion and Inserting is a part of the Class 6 Course Science Olympiad Class 6.
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FAQs on Practice Questions: Series Completion and Inserting

1. What are series completion questions?
Ans. Series completion questions are a type of test question where a sequence of numbers, letters, or figures is given, and the task is to identify the missing element or the pattern followed in the series in order to complete it.
2. How can one approach series completion questions?
Ans. To approach series completion questions, one should carefully observe the given sequence and look for any patterns or relationships between the elements. By identifying the pattern, one can then determine the missing element and complete the series accordingly.
3. What are the common types of patterns used in series completion questions?
Ans. Common types of patterns used in series completion questions include arithmetic progression (where the difference between consecutive terms is constant), geometric progression (where the ratio between consecutive terms is constant), and patterns based on position or alternate elements.
4. How can one improve their ability to solve series completion questions?
Ans. To improve the ability to solve series completion questions, one can practice regularly by solving various types of series completion exercises. It is also helpful to analyze the solved examples and understand the underlying patterns and logic behind them.
5. Are there any tips to quickly solve series completion questions?
Ans. Yes, there are some tips to quickly solve series completion questions. These include scanning for familiar patterns, observing the differences between consecutive terms, and looking for any symmetry or repetition in the given sequence. Additionally, it is important to manage time effectively and not spend too much time on a single question.
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