Mathematics
Grade-4-
Easy
Question
The house numbers on the street follow the rule "Add 4." If the pattern continues, what are the next three house numbers?
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)
- 87, 90, 93
- 85, 89, 93
- 88, 92, 96
- 86, 90, 94
Hint:
We are given that house numbers are represented by number sequence. We are given the first house number, or in other words, first term of the series. We have given the rule to write the sequence. We have to add four to get the next term. We have to find three such terms.
The correct answer is: 88, 92, 96
The house number of first house is 84.
It means the first term of number sequence is 84.
The rule used is to add four.
We have to add 4 to the current term, to get the next term. We have to find three terms.
84 + 4 = 88
88 + 4 = 92
92 + 4 = 96
So, the complete sequence of house numbers will be 84, 88, 92, 96.
Therefore, the next terms are 88, 92, 96
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.