
If is a composite number. Justify the statement.
Answer
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Hint:
Composite number: The composite numbers can be defined as the whole numbers that have more than two factors. Every whole number or positive integer has at least two factors (One factor will be 1 and another factor will be itself).
Complete step by step solution:
Given number:
Simplify the given number
Let the product of the number be (P)
A composite number is a positive integer that has more than two factors. One factor will be 1 and the other factor will be itself. If any number has any factor (excluding the above mentioned) two factors, then the number will be a composite number else a prime number.
But here we can clearly see that the number has two other factors and other than 1 and itself
Hence, we can conclude that the given number is a composite number.
Note:
If any number can be written ; where , will have and as factors of that number other than 1 and itself. This type of numbers will always form composite numbers
Composite number: The composite numbers can be defined as the whole numbers that have more than two factors. Every whole number or positive integer has at least two factors (One factor will be 1 and another factor will be itself).
Complete step by step solution:
Given number:
Simplify the given number
Let the product of the number be (P)
A composite number is a positive integer that has more than two factors. One factor will be 1 and the other factor will be itself. If any number has any factor (excluding the above mentioned) two factors, then the number will be a composite number else a prime number.
But here we can clearly see that the number has two other factors
Hence, we can conclude that the given number
Note:
If any number
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