(p^2+q^2) (p^2-pq +q^2) find product
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(p
(p 2
(p 2 −q
(p 2 −q 2
(p 2 −q 2 )(2p+q)
(p 2 −q 2 )(2p+q)=p
(p 2 −q 2 )(2p+q)=p 2
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)=2p
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)=2p 3
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)=2p 3 +p
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)=2p 3 +p 2
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)=2p 3 +p 2 q−2pq
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)=2p 3 +p 2 q−2pq 2
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)=2p 3 +p 2 q−2pq 2 −q
(p 2 −q 2 )(2p+q)=p 2 (2p+q)−q 2 (2p+q)=2p 3 +p 2 q−2pq 2 −q 3
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