What is the area of a triangle with side lengths 25, 25, and 48

The area of this triangle can be solved using the Heron's Formula which is expressed as:

Area = √p (p - a) (p - b) (p - c)

where p is half of perimeter of the triangle and a, b, c are the side lengths.

p = (25 + 25 + 48) / 2

p = 49

Area = √49 (49 - 25) (49-25) (49-48)

Area = 168