What is expand (m^2-mn+n^2)(m+n) ?

The solution to expand (m^2-mn+n^2)(m+n) is m^3+n^3

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expand (m^2-mn+n^2)(m+n)

expand

(m^{2} - mn + n^{2}) (m + n)

m^{3} + n^{3}

Solution steps

(m^{2} - mn + n^{2}) (m + n)

Distribute parentheses

= m^{2} m + m^{2} n - mnm - mnn + n^{2} m + n^{2} n

Simplify

m^{2} m + m^{2} n - mnm - mnn + n^{2} m + n^{2} n : m^{3} + n^{3}

= m^{3} + n^{3}

(1040) (- 9)

2 x^{6}

(\frac{5}{3})^{2} \cdot (\frac{2}{3})^{2}

(- 1 + i)^{8}

(2 - 56) \cdot 32

What is expand (m^2-mn+n^2)(m+n) ?
The solution to expand (m^2-mn+n^2)(m+n) is m^3+n^3