Question

Find the common factors of 6pqr, 24pq², 12a²b​

Answer 1

Answer:

6 is the common factor between all 3 numbers.

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Answer 2

Answer:

The common factor of $6pqr, 24pq^{2}, 12a^2b$ is 6.

Step-by-step explanation:

The common factor is the value from which all of the integers given in any set are divisible. In other words, it is the factor that is common among the two or more numbers.

Step 1 of 1

Here we have three numbers  $6pqr, 24pq^{2}, 12a^2b$ that can be written in the expanded form as

$6pqr= 2*3*p*q*r\\24pq^2=2*2*2*3*p*q\\12a^2b=2*2*3*a^2*b$

Step 2 of 2

So from the expanded form, it can be clearly seen that $2*3=6$ is the only common factor.

Hence, the common factor of $6pqr, 24pq^{2}, 12a^2b$ is 6