What is the number whose prime factors are:
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What is the number whose prime factors are:
To solve this problem, we will follow these steps:
Let's work through each step:
Step 1: The problem tells us the prime factors of the number are and .
Step 2: We will multiply these factors together to find the number:
First, multiply .
Next, multiply the result by 3:
Thus, by multiplying the given prime factors, we find that the number is .
Therefore, the solution to the problem is .
Write all the factors of the following number: \( 6 \)
Prime factors are the prime numbers that multiply together to create a composite number. Think of them as the building blocks - just like 19, 2, and 3 are the building blocks that create 114.
Prime factorization shows how a number is built through multiplication. When we write , we're showing the multiplicative structure, not an additive one.
No! Thanks to the commutative property, you can multiply in any order. Whether you do or , you'll get the same answer: 114.
Divide your answer by each prime factor one at a time. For 114: , , . If you end with 1, you're correct!
If you get a different answer, double-check your arithmetic! The order doesn't matter mathematically, but calculation errors can happen. Try breaking it into steps: first multiply two numbers, then multiply by the third.
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