Which statement about the greatest common factor of 32n2 and 56n is true?

It is 8n, because there is no greater term that is the factor of both 32n2 and 56n.

Step-by-step explanation:

The greatest common factor of the two expression is the term 8n.

It is the highest factor of both expressions that will divide them.

Given:

32n² 56n

Factor them:

2n (16n 28)

4n (8n 14)

8n (4n 7n) - Beyond this, no common factor can divide them both.

Therefore 8n is the greatest common factor of the two.