Answer:
I have a lot of factors mentioned at the end of this explanation.
Explanation:
is a difference of squares since we can write it as
.
A difference of squares,
, can be factored as
.



We see another difference of squares in this factored form.
I'm speaking of
.
This can be rewritten as
.
Let's factor it now.



So
.
Now
can also be factored if you invite all complex numbers into play.
You will need
here.




Now it is a difference of squares and we can do as we have been doing with the other factors:

So the complete factored form of
is:
.
So here are some things that you could say is a factor of
:




(same as one before; just a rewrite)


(same as one before; just a rewrite)


(same as one before; just a rewrite)


(same as one before; just a rewrite)


(same as one before; just a rewrite)


(same as one before; just a rewrite)
There are other ways to write some of these hopefully you can catch them on your own in your choice if they so occur.