Mathematics
Grade-4-
Easy
Question
Which shape will come next in the repeating pattern?
The rule is "Triangle, Square, Circle”:
![](data:image/png;base64,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)
- Square
- Triangle
- Rectangle
- Circle
Hint:
We are given a repeating pattern of three shapes. The three shapes are triangle, square and circle. The rule to write shapes is “Triangle, Square and Circle”. We are asked to find the next shape.
The correct answer is: Circle
The given pattern in words is Triangle, Square, Circle, Triangle, Square, Circle, Triangle, Square
We are asked to find the next shape.
The rule used to write the pattern is “ Triangle, Square and Circle.”
Three shapes are repeating.
The last shape is a square. And according to the rule, the shape that will come after the square is a circle.
Therefore, the next shape is a circle.
While writing the pattern, we should be careful about the sequence of the elements.