Answer:
A) 7 is the greatest common factor of the expression.
B) factoring the expression
we get

Explanation:
We are given the expression:

Part A: What is the greatest common factor of the expression?
We need to find the greatest common factor of the expression.
The expression is divisible by 7
So, 7 is the greatest common factor of the expression.
Part B: Factor the expression
We need to factor the expression:

Taking 7 common:

So, factoring the expression
we get
