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Factor out the GCF of the polynomial:

\[ 12x^{6} + 4x^{4} + 20x^{3} \]

Answer :

Final answer:

The factored form of the polynomial 12x^6 + 4x^4 + 20x^3 is 4x^3(3x^3 + x + 5).

Explanation:

To factor out the GCF (Greatest Common Factor) of the polynomial 12x6 + 4x4 + 20x3, we need to find the highest power of x that divides each term.

  1. The GCF of 12x6, 4x4, and 20x3 is 4x3. This means we can factor 4x3 out of each term.
  2. Dividing each term by 4x3, we get: 4x3(3x3 + x + 5)

Therefore, the factored form of the polynomial 12x6 + 4x4 + 20x3 is 4x3(3x3 + x + 5).

Learn more about Factoring polynomials here:

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