pqr (p + q + r) – pq (rq + pq) + 2 (p² q + pqr²)
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Answer:
−p2q2+p2qr+3pqr2+2p2q
Step-by-step explanation:
Distribute:
=(pqr)(p)+(pqr)(q)+(pqr)(r)+−p2q2+−pq2r+(2)(p2q)+(2)(pqr2)
=p2qr+pq2r+pqr2+−p2q2+−pq2r+2p2q+2pqr2
Combine Like Terms:
=p2qr+pq2r+pqr2+−p2q2+−pq2r+2p2q+2pqr2
=(−p2q2)+(p2qr)+(pq2r+−pq2r)+(pqr2+2pqr2)+(2p2q)
=−p2q2+p2qr+3pqr2+2p2q
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