What is ((6c^4-3c^2-3c))/((3c)) ?

The solution to ((6c^4-3c^2-3c))/((3c)) is (c-1)(2c^2+2c+1)

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simplify ((6c^4-3c^2-3c))/((3c))

simplify

\frac{( 6 c ^{4} - 3 c ^{2} - 3 c )}{( 3 c )}

(c - 1) (2 c^{2} + 2 c + 1)

Solution steps

\frac{6 c ^{4} - 3 c ^{2} - 3 c}{3 c}

Factor

6 c^{4} - 3 c^{2} - 3 c : 3 c (2 c^{3} - c - 1)

= \frac{3 c ( 2 c ^{3} - c - 1 )}{3 c}

Factor

2 c^{3} - c - 1 : (c - 1) (2 c^{2} + 2 c + 1)

= \frac{3 c ( c - 1 ) ( 2 c ^{2} + 2 c + 1 )}{3 c}

Cancel the common factor:

3

= \frac{c ( c - 1 ) ( 2 c ^{2} + 2 c + 1 )}{c}

Cancel the common factor:

c

= (c - 1) (2 c^{2} + 2 c + 1)

(2 z^{3})^{4}

(\frac{- c}{a})^{- 2}

(- a - a)^{2}

(4 + d)^{3}

(\frac{( 3 x - y )}{2})^{2}

What is ((6c^4-3c^2-3c))/((3c)) ?
The solution to ((6c^4-3c^2-3c))/((3c)) is (c-1)(2c^2+2c+1)