m^3-n^3-m(m^2-n^2)+n(m-n) ^3
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0
Answer:
Solving the expression by opening the bracket first,
=m^3-n^3-m^3+mn^2+n(m^2+n^2-2mn)
=m^3-n^3-m^3+mn^2+nm^2+n^3-2mn^2
=nm^2-mn^2
Therefore, m^3-n^3-m(m^2-n^2)+n(m-n)^2=nm^2-mn^2
Simplify (2x+5y)²-(2x-5y) ²
Answered by
2
Step-by-step explanation:
m³-n³-m(m²-n²)+n(m-n)³
m³-n³-m³+mn²+n[m³-n³-3mn(m-n)]
-n³+mn²+nm³-nm³-3mn²(m-n)
-n³+mn²-3m²n²+3mn³
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