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Problem 4

Factor each polynomial. If a polynomial cannot be…


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Problem 3

Factor each polynomial. If a polynomial cannot be factored, write prime. Factor out the greatest common factor as necessary.
$$13 p^{4} q^{2}-39 p^{3} q+26 p^{2} q^{2}$$


$13 p^{4} q^{2}-39 p^{3} q+26 p^{2} q^{2}=13 p^{2} q\left(p^{2} q-3 p+2 q\right)$



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Video Transcript

where he has to factor this long expression here. Well, look at her coefficients. First we have 13 39 and 26 each week. In fact, her out a factor of 13. Next, we will look at our P ease. So this is Peter the power for future power three and P squared. This means we can factor out P squared and last we look at our accused. We have cues. GERD Q. Another accused grid so it can factor out a cue. So this means we're left with p squared cue from the first term. Negative three p from the second term and positive too cue from the last term.

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