36a2−81 can be factorized as ______.
(6a+81)(6a−81)
(6a−9)(36a+9)
36a2−81 is in the form of x2−y2. So, the identity x2−y2=(x+y)(x−y) can be used. ⇒36a2−81=(6a)2−92=(6a+9)(6a−9)
Factorise: 36a2+36a+9
36a2−81 can be factorized as ______.