25a2−4 can be factorized as:
(5a + 2) (5a + 2)
(5a - 2) (5a - 2)
(5a + 2) (5a - 2)
(5a + 12) (5a - 12)
25a2−4 is in the form of a2−b2 So, the identity a2−b2 =(a−b)(a+b) can be used. 25a2−4 = (5a)2−22 = (5a+2)(5a−2)
25x2−4 can be factorised as:
Factorize the expression: 1−25(a+b)2