Factor completely. 12x^(4)z^(3)+49 xyz^(7) Answer:

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Factor completely.  12x^(4)z^(3)+49 xyz^(7) Answer:

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Identify Common Factor: Step Title: Identify the Common Factor Concise Step Description: Identify the greatest common factor (GCF) that can be factored out from both terms of the expression. Step Calculation: The GCF of 12x^(4)z^(3) and 49xyz^(7) is xyz^(3). Step Output: GCF: xyz^(3)Factor Out GCF: Step Title: Factor Out the GCF Concise Step Description: Factor out the GCF from the given expression. Step Calculation: Factoring out xyz^(3) from 12x^(4)z^(3)+49xyz^(7) gives xyz^(3)(12x^(3)+49z^(4)). Step Output: Factored Expression: xyz^(3)(12x^(3)+49z^(4))Check Further Factoring: Step Title: Check for Further Factoring Concise Step Description: Check if the remaining expression inside the parentheses can be factored further. Step Calculation: The expression inside the parentheses, 12x^(3)+49z^(4), does not have any common factors and is not a special polynomial that can be factored further (such as a difference of squares or a perfect square trinomial). Step Output: The expression inside the parentheses cannot be factored further.

Factor completely. $\newline$ $12 x^{4} z^{3}+49 x y z^{7}$ $\newline$ Answer:

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Factor completely. $\newline$ $12 x^{4} z^{3}+49 x y z^{7}$ $\newline$ Answer: