multiply (m-n+p) ( m+n-p)
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multiply
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0
⟹(m−n+p)×(m+n−p)
\implies m(m+n-p) - n( m+n-p)+p( m+n-p)⟹m(m+n−p)−n(m+n−p)+p(m+n−p)
\implies {m}^{2}+nm-pm- mn-{n}^{2}+pn+mp+np-{p}^{2}⟹m
2
+nm−pm−mn−n
2
+pn+mp+np−p
2
\implies {m}^{2}-{n}^{2}-{p}^{2}+\cancel {(nm-nm)} \cancel {(-pm+pm)} (+np+np)⟹m
2
−n
2
−p
2
+
(nm−nm)
(−pm+pm)
(+np+np)
\implies{\boxed {\boxed {{m}^{2}-{n}^{2}-{p}^{2}+2np}}}⟹
m
2
−n
2
−p
2
+2np
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