Mathematics
Grade-2
Easy
Question
Choose the image which represents the odd number.
Hint:
Those numbers which are not completely divisible by 2 are called odd number.
The correct answer is: ![](data:image/png;base64,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)
Here, we have to select the figure which represents the odd number.
Number of circles = 6 and 12, Number of squares = 7 and Number of stars = 8 .
Clearly, only 7 is not divisible by 2 i.e 7 is odd.
Hence, the correct option is (b)
A number whose one's place digit is 1,3,5,7,9 is not divisible by 2 .