What is expand 64(m+2)^3-w^3 ?

The solution to expand 64(m+2)^3-w^3 is 64m^3+384m^2+768m+512-w^3

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expand 64(m+2)^3-w^3

expand

64 (m + 2)^{3} - w^{3}

64 m^{3} + 384 m^{2} + 768 m + 512 - w^{3}

Solution steps

64 (m + 2)^{3} - w^{3}

Expand

(m + 2)^{3} : m^{3} + 6 m^{2} + 12 m + 8

= 64 (m^{3} + 6 m^{2} + 12 m + 8) - w^{3}

Distribute parentheses

= 64 m^{3} + 64 \cdot 6 m^{2} + 64 \cdot 12 m + 64 \cdot 8 - w^{3}

Simplify

64 m^{3} + 64 \cdot 6 m^{2} + 64 \cdot 12 m + 64 \cdot 8 : 64 m^{3} + 384 m^{2} + 768 m + 512

= 64 m^{3} + 384 m^{2} + 768 m + 512 - w^{3}

(2 x^{6})^{3}

lo g_{2} (x) y - lo g_{2} (x^{2})

\frac{( \frac{1}{a} + \frac{1}{( b + c )} )}{( \frac{1}{a} - \frac{1}{( b + c )} )}

4 x^{3} - 2 x^{2} + x - 3

(4 m^{4} + 81 n^{u})^{3}

What is expand 64(m+2)^3-w^3 ?
The solution to expand 64(m+2)^3-w^3 is 64m^3+384m^2+768m+512-w^3