What is factor k^3-5k^2-2k+24 ?

The solution to factor k^3-5k^2-2k+24 is (k+2)(k-3)(k-4)

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factor k^3-5k^2-2k+24

factor

k^{3} - 5 k^{2} - 2 k + 24

(k + 2) (k - 3) (k - 4)

Solution steps

k^{3} - 5 k^{2} - 2 k + 24

Use the rational root theorem

= (k + 2) \frac{k ^{3} - 5 k ^{2} - 2 k + 24}{k + 2}

\frac{k ^{3} - 5 k ^{2} - 2 k + 24}{k + 2} = k^{2} - 7 k + 12

= (k + 2) (k^{2} - 7 k + 12)

Factor

k^{2} - 7 k + 12 : (k - 3) (k - 4)

= (k + 2) (k - 3) (k - 4)

(\frac{1}{3} x - \frac{8}{3}) \cdot (2.5 + \frac{( - 7 )}{5}) \cdot x

(\frac{1 + 1}{x})^{n}

l [\frac{2 ( s + 1 )}{( s ^{2} + 2 s + 2 ) ^{2}}]

(a + b) 2 + c

x^{- 7} 80 x - 8000

What is factor k^3-5k^2-2k+24 ?
The solution to factor k^3-5k^2-2k+24 is (k+2)(k-3)(k-4)