
How do you list all the factors of ?
Answer
451.2k+ views
Hint: In this problem, we need to determine the list of all the factors of by finding any number that can be multiplied together to get the product as the original number is known as pair factors. Factors, also called as divisors, are whole numbers that can be multiplied together to produce another whole number.
Complete step by step solution:
In the given problem,
Factors of .
To find the pair factor can be multiplied to get the original number as
Let the pair factor of is , if
Similarly,
We take pair factor of , if
We take pair factor of , if
We put the pair factor of , if .
Finally, take the factor of the prime number from above and the pair factor is multiplied as .
Hence, write down the list of all factors of is obtained.
So, the correct answer is “ ”.
Note: A factor is one of two or more numbers that divides a given number without a remainder. Multiples and factors are best explained by using a number sentence such as the following:
I.First we find the two numbers which give the original number, by performing multiplication.
II.For example: we take two numbers as . We know that is a prime number that has two factors of . But, we aren't able to factorize further.
III.But, the other number , which is a composite number which can be factorized in further.
IV.We do the same step to find the remaining factors of the given number, then grouping the factor as a pair of factors.
Complete step by step solution:
In the given problem,
Factors of
To find the pair factor can be multiplied to get the original number as
Let the pair factor of
Similarly,
We take pair factor
We take pair factor
We put the pair factor
Finally, take the factor of the prime number from above and the pair factor is multiplied as
Hence, write down the list of all factors of
So, the correct answer is “
Note: A factor is one of two or more numbers that divides a given number without a remainder. Multiples and factors are best explained by using a number sentence such as the following:
I.First we find the two numbers which give the original number,
II.For example: we take two numbers as
III.But, the other number
IV.We do the same step to find the remaining factors of the given number, then grouping the factor as a pair of factors.
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