
Make two factor trees of 32.
Answer
501.6k+ views
Hint:
First, we will prime factorize the given number 32 to make trees with different factors. We will then select two DIFFERENT pairs of factors of 32 to mark the beginning of the tree and hence after that we will complete the remaining tree.
Complete step by step solution:
We need to find out the prime factors of 32,
To find the prime factors we need to divide the given number by the smallest prime numbers it is divisible by, hence
Prime factorization of 32 is
Where,
Where,
Where,
Hence, Using the above equations, we get
Now for our first-factor tree, we can write 32 as
The factor tree according to the above factors is
Now for our second-factor tree, we can write 32 as
So we have,
The factor tree according to the above factors is
Hence, the two figures are the required factor trees.
Note:
Factor trees are the visual representation of factors of a number, though this question is very easy but prime factorization must be done by dividing the minimum prime number possible till the given number is not divisible by any number.
First, we will prime factorize the given number 32 to make trees with different factors. We will then select two DIFFERENT pairs of factors of 32 to mark the beginning of the tree and hence after that we will complete the remaining tree.
Complete step by step solution:
We need to find out the prime factors of 32,
To find the prime factors we need to divide the given number by the smallest prime numbers it is divisible by, hence
Prime factorization of 32 is
Where,
Where,
Where,
Hence, Using the above equations, we get
Now for our first-factor tree, we can write 32 as
The factor tree according to the above factors is

Now for our second-factor tree, we can write 32 as
So we have,
The factor tree according to the above factors is

Hence, the two figures are the required factor trees.
Note:
Factor trees are the visual representation of factors of a number, though this question is very easy but prime factorization must be done by dividing the minimum prime number possible till the given number is not divisible by any number.
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