Answer:
4r2−9.
Explanation:
The product of the two binomials (2r−3) and (2r+3) can be simplified using the difference of squares formula, which states that for any two terms a and b, the expression a2−b2 can be rewritten as (a−b)(a+b).
Here, a=2r and b=3. So, the product (2r−3)(2r+3) simplifies to:
(2r)2−32=4r2−9
So, the simplified form of (2r−3)(2r+3) is 4r2−9.