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Explain, why (πŸ”×πŸ“×πŸ’×πŸ‘×𝟐×𝟏)+πŸ“ is a composite number ?

 


Numbers which have atleast one factor other than $𝟏$ and the number itself are called composite numbers.

Example: $4, 6, 8,...$

$=(πŸ”×πŸ“×πŸ’×πŸ‘×𝟐×𝟏)+πŸ“$

$=(πŸ”×\boxed{πŸ“}×πŸ’×πŸ‘×𝟐×𝟏)+\boxed{πŸ“}×𝟏$

$=\boxed{πŸ“}×[(πŸ”×πŸ’×πŸ‘×𝟐×𝟏)+𝟏]$

It shows that $πŸ“$ is a factor of given number, other than $𝟏$ and the number itself.

So, $(πŸ”×πŸ“×πŸ’×πŸ‘×𝟐×𝟏)+πŸ“$ is a composite number.




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