What is (a)1-64a^3-12a+48a^2 ?

The solution to (a)1-64a^3-12a+48a^2 is -64a^3+48a^2-11a

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simplify (a)1-64a^3-12a+48a^2

simplify

(a) 1 - 64 a^{3} - 12 a + 48 a^{2}

- 64 a^{3} + 48 a^{2} - 11 a

Solution steps

(a) \cdot 1 - 64 a^{3} - 12 a + 48 a^{2}

Group like terms

= a \cdot 1 - 64 a^{3} + 48 a^{2} - 12 a

Group like terms

= - 64 a^{3} + 48 a^{2} + a \cdot 1 - 12 a

Add similar elements:

a \cdot 1 - 12 a = - 11 a

= - 64 a^{3} + 48 a^{2} - 11 a

sin^{- 2} (x)

(6 a^{3} + b^{3})^{3}

(m^{3} \cdot n)^{7} \cdot (n^{5})^{3} \cdot m^{5}

\frac{2 tan ( x )}{( 1 + tan ^{2} ( x ) )}

\frac{x ^{3}}{64} - \frac{64}{x ^{3}}

What is (a)1-64a^3-12a+48a^2 ?
The solution to (a)1-64a^3-12a+48a^2 is -64a^3+48a^2-11a