
The number \[4522\] is not divided by?
Answer
476.1k+ views
Hint: Factor is a number or algebraic expression that divides another number or expression evenly . i.e., with no remainder. First we find the given number. After that first we find the factor of this number i.e., which number is divided by the given number and after that we omit these numbers from the whole number and we get our required result.
Complete step by step answer:
Given number is \[4522\]. We need to find by what number the given number is not divisible. We find a number which cannot divide the given number completely, that is we find a number which gives a whole number as a quotient. Every number is divided by all the factors of that number.
Here factor of $4522$ is $1,2,7,14,17,19,34,38,119,133,238,266,323,646,2261,4522$ i.e, the number $4522$ is divided by these numbers with the remainder term being zero. Therefore, $4522$ is not divisible by all numbers other than above mentioned factors of the $4522$ .
Therefore the number $4522$ is not divided by $3,4,5,6,8,9,10,11,12,13,15,16,18,20,21,22,.............$ and so on.
Note: Whole number is the number that includes natural numbers and zero. Not a fraction or decimal. i.e., $0,1,2,3,4,5,6,7,......$ . When we find the factor of any number, in that time we already have two factors of the given number. The first factor is $1$ and the other number is the given number.
Complete step by step answer:
Given number is \[4522\]. We need to find by what number the given number is not divisible. We find a number which cannot divide the given number completely, that is we find a number which gives a whole number as a quotient. Every number is divided by all the factors of that number.
Here factor of $4522$ is $1,2,7,14,17,19,34,38,119,133,238,266,323,646,2261,4522$ i.e, the number $4522$ is divided by these numbers with the remainder term being zero. Therefore, $4522$ is not divisible by all numbers other than above mentioned factors of the $4522$ .
Therefore the number $4522$ is not divided by $3,4,5,6,8,9,10,11,12,13,15,16,18,20,21,22,.............$ and so on.
Note: Whole number is the number that includes natural numbers and zero. Not a fraction or decimal. i.e., $0,1,2,3,4,5,6,7,......$ . When we find the factor of any number, in that time we already have two factors of the given number. The first factor is $1$ and the other number is the given number.
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