Answer:
(a) (x+3) (x+9)
(b) (x+4) (x-4)
(c) (x-4i) (x+4i)
(d) (-2+i) (-2-i)
Explanation:
We have given the quadratic expressions and we have to write these expressions in factor form
(a)
It can be written as


Now taking (x+9) as common

(b)

We know the algebraic equation


(c)

(d)

It can be written as
