Mathematics
Grade-4-
Easy
Question
Which number is missing in the number sequence?
![](data:image/png;base64,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)
- 66
- 56
- 58
- 50
Hint:
We are given a number sequence. There are four terms in the sequence. The third term is missing. We are asked to find the third term. We have to find the used to write the number sequence. Using the rule, we can find the missing term.
The correct answer is: 58
The given sequence is 78, 68, __, 48
We will subtract the second term from first term. We will see if we find a constant, which will help us to write all the terms.
78 – 68 = 10
Now, we will subtract this value from the second term. We will continue the process till we get the last term. If the term matches the given sequence, then our rule is correct.
68 – 10 = 58
58 – 10 = 48
This matches the fourth term. It means the rule used is to subtract 10.
The complete sequence is 78, 68, 58, 48
Therefore, the missing term is 58.
For such questions, we should know the basic operations. When the rule used to write the pattern is not mentioned, we have to use all four operations to check the pattern. The operations are addition, subtraction, division, and multiplication.