The LCM of v 2- v - v -12- and v 3-1 isA- v v -1 v -1 v 2- v -1B- v 2 v -1 v -1 v 2- v -1C- v v -1 v -1D- v v -1 v 2- v -1

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LCM of Polynomials

The LCM of v ...

Question

The LCM of $v^{2} - v$ , $(v - 1)^{2}$ , and $v^{3} - 1$ is

$v^{2} (v + 1) (v - 1)$ $(v^{2} + v + 1)$

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$v (v + 1) (v - 1)$ $(v^{2} + v + 1)$

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$v (v + 1) (v - 1)$

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$v (v - 1)$ $(v^{2} + v + 1)$

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LCM of $v^{2} - v$ , $v^{2} - 1^{2}$ , and $v^{3} - 1$

v^{2} - v

(v - 1)^{2}

v^{3} - 1

v = \frac{v_{1} + v_{2}}{2}

v = \sqrt{v_{1} v_{2}}

\frac{2}{v} = \frac{1}{v_{1}} + \frac{1}{v_{2}}

\frac{1}{v} = \frac{1}{v_{1}} + \frac{1}{v_{2}}

v = \frac{v_{1} + v_{2}}{2}

v = \sqrt{v_{1} v_{2}}

\frac{2}{v} = \frac{1}{v_{1}} + \frac{1}{v_{2}}

\frac{1}{v} = \frac{1}{v_{1}} + \frac{1}{v_{2}}

\to u, \to v, \to w

[\to u + \to v - \to w \to u - \to v \to v - \to w]

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