Question
                Completely factor the expression by grouping, if possible.
p2−pt−6p+6t
            
        p2−pt−6p+6t
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                    Answered by
            GPT 3.5
            
    To factor the expression by grouping, we can rearrange the terms as:
p^2 - pt - 6p + 6t
Now, let's group the terms:
(p^2 - pt) - (6p - 6t)
Now, let's factor out the common terms from each group:
p(p - t) - 6(p - t)
Notice that both terms have a common factor of (p - t). We can now factor out this common factor:
(p - t)(p - 6)
Therefore, the completely factored expression is (p - t)(p - 6).
    
p^2 - pt - 6p + 6t
Now, let's group the terms:
(p^2 - pt) - (6p - 6t)
Now, let's factor out the common terms from each group:
p(p - t) - 6(p - t)
Notice that both terms have a common factor of (p - t). We can now factor out this common factor:
(p - t)(p - 6)
Therefore, the completely factored expression is (p - t)(p - 6).
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