What is 6a^3-5a^3+8a^3-3a^3+12a^3-4a^3+2a^3 ?

The solution to 6a^3-5a^3+8a^3-3a^3+12a^3-4a^3+2a^3 is 16a^3

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simplify 6a^3-5a^3+8a^3-3a^3+12a^3-4a^3+2a^3

simplify

6 a^{3} - 5 a^{3} + 8 a^{3} - 3 a^{3} + 12 a^{3} - 4 a^{3} + 2 a^{3}

16 a^{3}

Solution steps

6 a^{3} - 5 a^{3} + 8 a^{3} - 3 a^{3} + 12 a^{3} - 4 a^{3} + 2 a^{3}

Add similar elements:

- 5 a^{3} + 8 a^{3} - 3 a^{3} = 0

= 6 a^{3} + 12 a^{3} - 4 a^{3} + 2 a^{3}

Add similar elements:

6 a^{3} + 12 a^{3} - 4 a^{3} + 2 a^{3} = 16 a^{3}

= 16 a^{3}

t x^{^{''}}

\frac{sin ( x )}{1 + cos ( x )} + \frac{cos ( x )}{sin ( x )}

2 3 x y (4 x - 3 y)

(cos^{2} (x))^{2}

- 2 x \cdot x

What is 6a^3-5a^3+8a^3-3a^3+12a^3-4a^3+2a^3 ?
The solution to 6a^3-5a^3+8a^3-3a^3+12a^3-4a^3+2a^3 is 16a^3